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Quantum Mechanics for GATE for GATE Physics509 students learning this week · Last updated on Nov 22, 2024 |
The Quantum Mechanics for GATE Course for GATE Physics offered by EduRev is designed to help students prepare for the GATE exam in the field of physic
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s. This course covers all the essential topics related to quantum mechanics, providing in-depth knowledge and understanding. With comprehensive study materials, practice questions, and mock tests, students can enhance their problem-solving skills and improve their chances of scoring well in the GATE exam. Enroll in this course to master quantum mechanics and excel in GATE physics.
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Quantum Mechanics for GATE for GATE Physics Exam Pattern 2024-2025
Quantum Mechanics for GATE Exam Pattern for GATE Physics
Introduction:
Quantum Mechanics is a fundamental branch of physics that deals with the behavior of matter and energy at the smallest scales. It is an essential topic for the GATE Physics exam and requires a thorough understanding to excel in the examination. This article will provide an overview of the exam pattern for Quantum Mechanics in GATE Physics and highlight key points to focus on during preparation.
Exam Pattern for GATE Physics:
The GATE Physics exam consists of multiple-choice questions (MCQs) and numerical answer type (NAT) questions. The exam pattern for Quantum Mechanics typically includes questions from various subtopics such as wave-particle duality, Schrödinger equation, quantum states, observables, and quantum measurements. It is important to have a strong grasp of these concepts to perform well in the exam.
Key Pointers for Quantum Mechanics:
1. Wave-Particle Duality: Understand the concept of wave-particle duality, which states that particles can exhibit both wave-like and particle-like properties. This includes understanding the de Broglie wavelength and the associated wave-particle nature of matter.
2. Schrödinger Equation: Familiarize yourself with the Schrödinger equation, which is the fundamental equation of quantum mechanics. Understand its significance in describing the behavior of quantum systems and solving problems related to energy eigenvalues and wavefunctions.
3. Quantum States: Gain a thorough understanding of quantum states and their mathematical representation using wavefunctions. Learn about superposition, normalization, and orthogonality of wavefunctions. Be familiar with the concept of quantum numbers and their significance in determining the state of a quantum system.
4. Observables and Operators: Study the concept of observables in quantum mechanics, which represent measurable quantities such as position, momentum, and energy. Understand the mathematical representation of observables using operators and their corresponding eigenvalues and eigenfunctions.
5. Quantum Measurements: Learn about quantum measurements and the role of observables in obtaining measurement outcomes. Understand the probabilistic nature of quantum measurements and the concept of measurement operators.
6. Quantum Harmonic Oscillator: Focus on the quantum harmonic oscillator, a widely studied system in quantum mechanics. Understand its energy levels, wavefunctions, and the concept of ladder operators.
7. Quantum Mechanics in Two Dimensions: Study the extension of quantum mechanics to two-dimensional systems, including the concept of angular momentum and its quantization. Be familiar with the mathematical representation of angular momentum operators and their eigenvalues.
8. Quantum Mechanics of Atoms: Gain knowledge of the quantum mechanics of atoms, including the hydrogen atom. Understand the concept of atomic orbitals, energy levels, and spectroscopic transitions.
9. Quantum Mechanics of Molecules: Learn about the basic principles of quantum mechanics applied to molecules. Understand molecular orbitals, electronic structure, and molecular spectroscopy.
10. Quantum Mechanics and Statistical Mechanics: Recognize the connection between quantum mechanics and statistical mechanics. Understand the concept of quantum statistics and its application in describing the behavior of large systems.
Conclusion:
A strong understanding of Quantum Mechanics is crucial for success in the GATE Physics exam. By focusing on the mentioned key pointers and mastering the fundamental concepts, candidates can confidently tackle questions related to Quantum Mechanics and secure a good score. Continuous practice and revision are also essential to reinforce the knowledge gained during preparation.
Introduction:
Quantum Mechanics is a fundamental branch of physics that deals with the behavior of matter and energy at the smallest scales. It is an essential topic for the GATE Physics exam and requires a thorough understanding to excel in the examination. This article will provide an overview of the exam pattern for Quantum Mechanics in GATE Physics and highlight key points to focus on during preparation.
Exam Pattern for GATE Physics:
The GATE Physics exam consists of multiple-choice questions (MCQs) and numerical answer type (NAT) questions. The exam pattern for Quantum Mechanics typically includes questions from various subtopics such as wave-particle duality, Schrödinger equation, quantum states, observables, and quantum measurements. It is important to have a strong grasp of these concepts to perform well in the exam.
Key Pointers for Quantum Mechanics:
1. Wave-Particle Duality: Understand the concept of wave-particle duality, which states that particles can exhibit both wave-like and particle-like properties. This includes understanding the de Broglie wavelength and the associated wave-particle nature of matter.
2. Schrödinger Equation: Familiarize yourself with the Schrödinger equation, which is the fundamental equation of quantum mechanics. Understand its significance in describing the behavior of quantum systems and solving problems related to energy eigenvalues and wavefunctions.
3. Quantum States: Gain a thorough understanding of quantum states and their mathematical representation using wavefunctions. Learn about superposition, normalization, and orthogonality of wavefunctions. Be familiar with the concept of quantum numbers and their significance in determining the state of a quantum system.
4. Observables and Operators: Study the concept of observables in quantum mechanics, which represent measurable quantities such as position, momentum, and energy. Understand the mathematical representation of observables using operators and their corresponding eigenvalues and eigenfunctions.
5. Quantum Measurements: Learn about quantum measurements and the role of observables in obtaining measurement outcomes. Understand the probabilistic nature of quantum measurements and the concept of measurement operators.
6. Quantum Harmonic Oscillator: Focus on the quantum harmonic oscillator, a widely studied system in quantum mechanics. Understand its energy levels, wavefunctions, and the concept of ladder operators.
7. Quantum Mechanics in Two Dimensions: Study the extension of quantum mechanics to two-dimensional systems, including the concept of angular momentum and its quantization. Be familiar with the mathematical representation of angular momentum operators and their eigenvalues.
8. Quantum Mechanics of Atoms: Gain knowledge of the quantum mechanics of atoms, including the hydrogen atom. Understand the concept of atomic orbitals, energy levels, and spectroscopic transitions.
9. Quantum Mechanics of Molecules: Learn about the basic principles of quantum mechanics applied to molecules. Understand molecular orbitals, electronic structure, and molecular spectroscopy.
10. Quantum Mechanics and Statistical Mechanics: Recognize the connection between quantum mechanics and statistical mechanics. Understand the concept of quantum statistics and its application in describing the behavior of large systems.
Conclusion:
A strong understanding of Quantum Mechanics is crucial for success in the GATE Physics exam. By focusing on the mentioned key pointers and mastering the fundamental concepts, candidates can confidently tackle questions related to Quantum Mechanics and secure a good score. Continuous practice and revision are also essential to reinforce the knowledge gained during preparation.
Quantum Mechanics for GATE Syllabus 2024-2025 PDF Download
GATE Physics Quantum Mechanics for GATE
Syllabus:
1. Wave-particle duality: de Broglie wavelength, uncertainty principle, wave packets, probability density and current density.
2. Schrödinger equation: time-dependent and time-independent forms, solutions of one-dimensional problems, particle in a box, harmonic oscillator, hydrogen atom.
3. Wave functions and their normalization.
4. Linear operators and their properties: Hermitian, unitary, and anti-Hermitian operators.
5. Eigenvalues and eigenfunctions of linear operators.
6. Angular momentum: commutation relations, addition of angular momenta, spin, and Pauli matrices.
7. Time evolution of quantum systems: time evolution operator, time-dependent expectation values, stationary states, energy eigenvalues and eigenfunctions.
8. Quantum mechanics in three dimensions: orbital angular momentum, spherical harmonics, and hydrogen atom.
9. Scattering theory: partial waves, phase shifts, Born approximation.
10. Identical particles: bosons and fermions, permutation symmetry, and exchange interaction.
11. Basics of quantum mechanics in condensed matter physics: Bloch theorem, energy bands, and effective mass.
GATE Physics WKB Approximation
Syllabus:
1. WKB approximation: semiclassical approximation, connection formula, and tunneling.
2. One-dimensional potential barriers and quantum wells: transmission and reflection coefficients, resonant tunneling, and barrier penetration.
3. WKB approximation for spherically symmetric potentials: radial equation, turning points, and bound states.
4. WKB approximation for scattering: phase shifts, scattering cross section, and scattering resonances.
5. Application of WKB approximation in quantum mechanics and solid-state physics.
GATE Physics Time Independent Perturbation Theory
Syllabus:
1. Time-independent perturbation theory: non-degenerate and degenerate cases.
2. First order perturbation theory: energy correction and wave function correction.
3. Second order perturbation theory: energy correction and wave function correction.
4. Fine structure of hydrogen atom: spin-orbit coupling and relativistic corrections.
5. Zeeman effect: normal Zeeman effect and anomalous Zeeman effect.
6. Stark effect: linear Stark effect and quadratic Stark effect.
7. Application of time-independent perturbation theory in quantum mechanics and atomic physics.
GATE Physics Previous Year Questions
Syllabus:
1. Previous year GATE physics questions related to quantum mechanics, WKB approximation, and time-independent perturbation theory.
2. A comprehensive collection of GATE physics questions from previous years to practice and assess the understanding of quantum mechanics concepts.
3. Detailed solutions and explanations for each question to help understand the application of quantum mechanics principles in problem-solving.
4. Analysis of the pattern and difficulty level of previous year GATE physics questions to provide insights into the exam preparation strategy.
Syllabus:
1. Wave-particle duality: de Broglie wavelength, uncertainty principle, wave packets, probability density and current density.
2. Schrödinger equation: time-dependent and time-independent forms, solutions of one-dimensional problems, particle in a box, harmonic oscillator, hydrogen atom.
3. Wave functions and their normalization.
4. Linear operators and their properties: Hermitian, unitary, and anti-Hermitian operators.
5. Eigenvalues and eigenfunctions of linear operators.
6. Angular momentum: commutation relations, addition of angular momenta, spin, and Pauli matrices.
7. Time evolution of quantum systems: time evolution operator, time-dependent expectation values, stationary states, energy eigenvalues and eigenfunctions.
8. Quantum mechanics in three dimensions: orbital angular momentum, spherical harmonics, and hydrogen atom.
9. Scattering theory: partial waves, phase shifts, Born approximation.
10. Identical particles: bosons and fermions, permutation symmetry, and exchange interaction.
11. Basics of quantum mechanics in condensed matter physics: Bloch theorem, energy bands, and effective mass.
GATE Physics WKB Approximation
Syllabus:
1. WKB approximation: semiclassical approximation, connection formula, and tunneling.
2. One-dimensional potential barriers and quantum wells: transmission and reflection coefficients, resonant tunneling, and barrier penetration.
3. WKB approximation for spherically symmetric potentials: radial equation, turning points, and bound states.
4. WKB approximation for scattering: phase shifts, scattering cross section, and scattering resonances.
5. Application of WKB approximation in quantum mechanics and solid-state physics.
GATE Physics Time Independent Perturbation Theory
Syllabus:
1. Time-independent perturbation theory: non-degenerate and degenerate cases.
2. First order perturbation theory: energy correction and wave function correction.
3. Second order perturbation theory: energy correction and wave function correction.
4. Fine structure of hydrogen atom: spin-orbit coupling and relativistic corrections.
5. Zeeman effect: normal Zeeman effect and anomalous Zeeman effect.
6. Stark effect: linear Stark effect and quadratic Stark effect.
7. Application of time-independent perturbation theory in quantum mechanics and atomic physics.
GATE Physics Previous Year Questions
Syllabus:
1. Previous year GATE physics questions related to quantum mechanics, WKB approximation, and time-independent perturbation theory.
2. A comprehensive collection of GATE physics questions from previous years to practice and assess the understanding of quantum mechanics concepts.
3. Detailed solutions and explanations for each question to help understand the application of quantum mechanics principles in problem-solving.
4. Analysis of the pattern and difficulty level of previous year GATE physics questions to provide insights into the exam preparation strategy.
This course is helpful for the following exams: GATE Physics
How to Prepare Quantum Mechanics for GATE for GATE Physics?
How to Prepare Quantum Mechanics for GATE Physics?
Quantum Mechanics is an important topic in the GATE Physics syllabus and requires a thorough understanding to excel in the exam. Here are some key points and strategies to help you prepare effectively for Quantum Mechanics in GATE:
1. Understand the Basics:
Start by familiarizing yourself with the fundamental concepts of Quantum Mechanics, such as wave-particle duality, superposition, and quantum states. Develop a strong foundation in these basic principles to build upon.
2. Study the Mathematical Formalism:
Quantum Mechanics involves complex mathematical calculations and equations. Master the mathematical formalism associated with the subject, including linear algebra, differential equations, and eigenvalue problems. Practice solving problems involving operators, wavefunctions, and observables.
3. Learn the Postulates:
Understand and memorize the postulates of Quantum Mechanics, which describe the behavior and properties of quantum systems. These postulates include the wave function postulate, the measurement postulate, and the uncertainty principle. Familiarize yourself with their applications and implications.
4. Study Quantum Phenomena:
Delve into the various phenomena of Quantum Mechanics, such as quantum entanglement, quantum tunneling, and quantum interference. Understand the underlying principles and their applications in different areas of physics, including atomic, molecular, and solid-state physics.
5. Solve Previous Year Papers:
Practice solving previous year GATE papers to get an idea of the type and level of questions asked. Focus on solving problems related to Quantum Mechanics specifically and analyze your performance. Identify your weak areas and work on improving them.
6. Use Online Resources:
Take advantage of online resources, such as video lectures, tutorials, and study materials, to supplement your preparation. EduRev offers a comprehensive Quantum Mechanics course for GATE Physics, which covers all the important topics and provides practice questions and solutions.
7. Join a Test Series:
Enroll in a reputable GATE Physics test series to assess your progress and identify areas that need improvement. Regularly attempt mock tests to simulate the actual exam environment and gauge your performance. Analyze your mistakes and revise accordingly.
By following these strategies and utilizing the resources provided by EduRev, you can effectively prepare for Quantum Mechanics in GATE Physics. Remember to practice regularly, revise concepts, and stay updated with the latest exam patterns to maximize your chances of success. Good luck!
Importance of Quantum Mechanics for GATE for GATE Physics
Importance of Quantum Mechanics for GATE Course for GATE Physics
Quantum Mechanics is a fundamental concept in the field of physics and plays a crucial role in the Graduate Aptitude Test in Engineering (GATE) course for GATE Physics. This complex yet fascinating branch of physics deals with the behavior of matter and energy at the smallest scales, providing insights into the behavior of particles such as electrons, photons, and atoms.
Key Pointers:
1. Comprehensive Understanding: Quantum Mechanics forms the basis for understanding various advanced topics in physics, including atomic and molecular structure, solid-state physics, quantum optics, and particle physics. A strong grasp of this subject is essential for GATE Physics aspirants to excel in these areas.
2. Problem-Solving Skills: GATE exams often include questions that test the problem-solving abilities of candidates. Quantum Mechanics presents numerous mathematical challenges and requires analytical thinking. By mastering this subject, students can develop their problem-solving skills and enhance their chances of scoring well in the GATE exam.
3. Conceptual Clarity: Quantum Mechanics introduces several counterintuitive concepts, such as wave-particle duality, superposition, and entanglement. Understanding these concepts is vital for GATE Physics aspirants to apply them in solving complex problems. The course offered by EduRev ensures conceptual clarity through comprehensive study materials and expert guidance.
4. Widely Applicable: Quantum Mechanics has applications beyond the realm of physics and finds utility in various fields such as chemistry, materials science, computer science, and engineering. GATE Physics aspirants who have a strong foundation in Quantum Mechanics can explore opportunities in interdisciplinary research and innovation.
5. Research and Higher Studies: GATE is not only a gateway to pursuing postgraduate programs in prestigious institutes but also opens up opportunities for research and higher studies in physics. Quantum Mechanics is a core subject in most advanced physics courses, and a solid understanding of this subject is crucial for pursuing research and higher studies in the field.
Conclusion:
In conclusion, Quantum Mechanics holds immense importance in the GATE Physics course. Its comprehensive understanding, problem-solving skills, conceptual clarity, wide applicability, and relevance in research and higher studies make it a crucial subject for GATE aspirants. By enrolling in the Quantum Mechanics course offered by EduRev, students can strengthen their foundation in this field and enhance their chances of excelling in the GATE exam.
Quantum Mechanics is a fundamental concept in the field of physics and plays a crucial role in the Graduate Aptitude Test in Engineering (GATE) course for GATE Physics. This complex yet fascinating branch of physics deals with the behavior of matter and energy at the smallest scales, providing insights into the behavior of particles such as electrons, photons, and atoms.
Key Pointers:
1. Comprehensive Understanding: Quantum Mechanics forms the basis for understanding various advanced topics in physics, including atomic and molecular structure, solid-state physics, quantum optics, and particle physics. A strong grasp of this subject is essential for GATE Physics aspirants to excel in these areas.
2. Problem-Solving Skills: GATE exams often include questions that test the problem-solving abilities of candidates. Quantum Mechanics presents numerous mathematical challenges and requires analytical thinking. By mastering this subject, students can develop their problem-solving skills and enhance their chances of scoring well in the GATE exam.
3. Conceptual Clarity: Quantum Mechanics introduces several counterintuitive concepts, such as wave-particle duality, superposition, and entanglement. Understanding these concepts is vital for GATE Physics aspirants to apply them in solving complex problems. The course offered by EduRev ensures conceptual clarity through comprehensive study materials and expert guidance.
4. Widely Applicable: Quantum Mechanics has applications beyond the realm of physics and finds utility in various fields such as chemistry, materials science, computer science, and engineering. GATE Physics aspirants who have a strong foundation in Quantum Mechanics can explore opportunities in interdisciplinary research and innovation.
5. Research and Higher Studies: GATE is not only a gateway to pursuing postgraduate programs in prestigious institutes but also opens up opportunities for research and higher studies in physics. Quantum Mechanics is a core subject in most advanced physics courses, and a solid understanding of this subject is crucial for pursuing research and higher studies in the field.
Conclusion:
In conclusion, Quantum Mechanics holds immense importance in the GATE Physics course. Its comprehensive understanding, problem-solving skills, conceptual clarity, wide applicability, and relevance in research and higher studies make it a crucial subject for GATE aspirants. By enrolling in the Quantum Mechanics course offered by EduRev, students can strengthen their foundation in this field and enhance their chances of excelling in the GATE exam.
Quantum Mechanics for GATE for GATE Physics FAQs
| 1. What is quantum mechanics and why is it important for the GATE Physics exam? |  |
Quantum mechanics is a fundamental theory in physics that describes the behavior of particles at the quantum level. It is important for the GATE Physics exam because it forms the basis for understanding various concepts in modern physics, such as atomic and molecular physics, solid-state physics, and quantum optics.
| 2. What are the key principles of quantum mechanics? | |
The key principles of quantum mechanics include wave-particle duality, superposition, and the uncertainty principle. Wave-particle duality states that particles can exhibit both wave-like and particle-like properties. Superposition states that a particle can exist in multiple states simultaneously until it is observed or measured. The uncertainty principle states that there is a fundamental limit to the precision with which certain pairs of physical properties of a particle, such as position and momentum, can be known simultaneously.
| 3. How does quantum mechanics differ from classical mechanics? | |
Quantum mechanics differs from classical mechanics in several key aspects. Classical mechanics describes the behavior of macroscopic objects and is deterministic, meaning that the future state of a system can be predicted precisely from its initial conditions. Quantum mechanics, on the other hand, describes the behavior of microscopic particles and is probabilistic, meaning that it can only predict the probability of finding a particle in a certain state.
| 4. What is the Schrödinger equation and its significance in quantum mechanics? | |
The Schrödinger equation is a fundamental equation in quantum mechanics that describes the time evolution of a quantum system. It is a partial differential equation that relates the wave function of a system to its energy. Solving the Schrödinger equation allows us to determine the allowed energy levels and wave functions of a system, providing valuable information about its properties.
| 5. What are energy eigenstates in quantum mechanics? | |
Energy eigenstates, also known as stationary states, are the possible states of a quantum system with definite energy. They are obtained by solving the Schrödinger equation for the system. Each energy eigenstate is associated with a specific energy value and has a corresponding wave function.
| 6. What is the concept of quantum entanglement? | |
Quantum entanglement is a phenomenon in quantum mechanics where two or more particles become correlated in such a way that the state of one particle cannot be described independently of the state of the other particles. This means that measuring the state of one particle instantaneously affects the state of the other particles, regardless of the distance between them. Quantum entanglement plays a crucial role in various applications such as quantum teleportation and quantum computing.
| 7. How does quantum mechanics explain the behavior of light? | |
Quantum mechanics explains the behavior of light through the concept of photons, which are particles of light. According to quantum mechanics, light can exhibit both wave-like and particle-like properties. The wave nature of light is described by its frequency and wavelength, while the particle nature is described by discrete packets of energy called photons. The behavior of light can be understood using the principles of quantum mechanics, such as superposition and wave-particle duality.
| 8. What is the significance of quantum mechanics in understanding atomic structure? | |
Quantum mechanics is crucial for understanding atomic structure because it provides a framework for describing the behavior of electrons in atoms. The electron's behavior in an atom is governed by the principles of quantum mechanics, such as the quantization of energy levels and the wave-like nature of electrons. By solving the Schrödinger equation for the hydrogen atom, quantum mechanics predicts the allowed energy levels, orbital shapes, and electron configurations of atoms.
| 9. How does quantum mechanics explain the behavior of electrons in solids? | |
Quantum mechanics explains the behavior of electrons in solids through the concept of energy bands. In a solid, the energy levels of electrons become continuous and form energy bands. Electrons can occupy different energy bands, and their behavior is described by the principles of quantum mechanics, such as wave-particle duality and superposition. The properties of solids, such as electrical conductivity and magnetism, can be understood using quantum mechanics.
| 10. What is the role of quantum mechanics in understanding quantum optics? | |
Quantum mechanics plays a crucial role in understanding quantum optics, which is the study of the behavior of light and its interaction with matter at the quantum level. Quantum mechanics provides a framework for describing phenomena such as photon absorption and emission, interference, and entanglement in the context of optics. It allows us to understand and manipulate the quantum properties of light, leading to applications such as quantum cryptography and quantum information processing.
| 11. How does quantum mechanics explain the phenomenon of tunneling? | |
Quantum mechanics explains the phenomenon of tunneling as the ability of particles to pass through energy barriers that would be classically impossible to overcome. According to quantum mechanics, particles can exist in a superposition of states and have a finite probability of tunneling through a barrier, even if their energy is lower than the barrier height. This phenomenon is essential for understanding various phenomena in quantum physics, such as alpha decay and scanning tunneling microscopy.
| 12. What are the applications of quantum mechanics in technology? | |
Quantum mechanics has numerous applications in technology. Some examples include quantum computing, which harnesses the principles of quantum mechanics to perform calculations at an exponentially faster rate than classical computers. Other applications include quantum cryptography for secure communication, quantum sensors for precise measurements, and quantum imaging for enhanced resolution.
| 13. How does quantum mechanics explain the phenomenon of wave-particle duality? | |
Quantum mechanics explains the phenomenon of wave-particle duality by stating that particles, such as electrons and photons, can exhibit both wave-like and particle-like properties. The behavior of particles can be described by a wave function, which represents the probability distribution of finding the particle in different states. The wave-like nature of particles is evident in phenomena such as diffraction and interference, while the particle-like nature is evident in phenomena such as the photoelectric effect.
| 14. How does quantum mechanics relate to the concept of superposition? | |
Quantum mechanics and the concept of superposition are closely related. Superposition states that a particle can exist in multiple states simultaneously until it is observed or measured. In quantum mechanics, the wave function of a particle can be described as a superposition of different states, each with a certain probability. Superposition allows for interference effects, where the wave functions of different states can combine constructively or destructively, leading to various observable phenomena.
| 15. How does quantum mechanics challenge our classical intuition about the behavior of particles? | |
Quantum mechanics challenges our classical intuition about the behavior of particles by introducing probabilistic behavior and non-locality. In classical mechanics, the behavior of particles is deterministic, meaning that their future state can be predicted precisely. Quantum mechanics, on the other hand, is probabilistic, meaning that it can only predict the probability of finding a particle in a certain state. Additionally, quantum mechanics allows for non-locality, where the state of a particle can be instantaneously affected by the state of another particle, regardless of the distance between them.
Best Coaching for Quantum Mechanics for GATE for GATE Physics
When it comes to preparing for the Quantum Mechanics section of the GATE Physics exam, finding the best coaching can make all the difference. That's why EduRev is the ideal choice for those looking for top-notch online coaching. With their free and comprehensive Quantum Mechanics course, GATE Physics aspirants can access high-quality study material, including downloadable PDFs, video lectures, and practice questions. EduRev's Quantum Mechanics for GATE Physics course covers all the important chapters and concepts that candidates need to master, ensuring they are well-prepared for the exam. The online coaching platform offers a syllabus specifically designed for GATE Physics, allowing students to focus on the topics that matter most. Whether you are a beginner or an advanced learner, EduRev's Quantum Mechanics course caters to all levels of preparation. Their user-friendly website and app provide easy access to the study material, giving students the flexibility to study at their own pace. With EduRev's Quantum Mechanics course, GATE Physics aspirants can gain a solid understanding of the subject and confidently tackle the exam. So, if you're looking for the best coaching for Quantum Mechanics for GATE Physics, look no further than EduRev. Sign up today and start your journey towards success.
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Course Description
Quantum Mechanics for GATE for GATE Physics 2024-2025 is part of GATE Physics preparation. The notes and questions for Quantum Mechanics for GATE have been prepared
according to the GATE Physics exam syllabus. Information about Quantum Mechanics for GATE covers all important topics for GATE Physics 2024-2025 Exam.
Find important definitions, questions, notes,examples, exercises test series, mock tests and Previous year questions (PYQs) below for
Quantum Mechanics for GATE.
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Quantum Mechanics for GATE
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Lecture 2: Spin Quantum Mechanics , Particle in a Box Problem - The Schrodinger Equation , Lecture 6: Degenerate Perturbation Problem Solving , Lecture 3: Free Particle Quantum Mechanics , Lecture 5: Postulates of Quantum Mechanics , Lecture 4: Non Degenerate Perturbation Hydrogen Atom , Orbital Angular Momentum , Lecture 8: Tools of Quantum Mechanics , Lecture 1: Classical Scattering , Particle in Infinite Box: Problem Discussion Lecture 7 , Lecture 3: Pauli Spin Matrix , Lecture 4: Tools of Quantum Mechanics , Variational Method: Quantum Mechanics Lecture 2 , Lecture 9: Finite Potential-Quantum Mechanics , Lecture 2: Postulates of Quantum Mechanics , Wave Function Representation in Momentum Space - Quantum Mechanics , Operators and Commutators - General Formalism of Wave Mechanics , Quantum Mechanics , Wave-Particle Duality - Quantum Mechanics , Lecture 3: Non Degenerate Perturbation Harmonic Oscillator Problem Solving , Lecture 3: Tools of Quantum Mechanics , Lecture 5: Postulates of Quantum Mechanics , Free Particle [Step Potential]: Quantum Mechanics Lecture 2 , Lecture 2: Angular Momentum Operator , Hydrogen Atom Problem Solving: Quantum Mechanics Lecture 3 , Lecture 3: Particle in Two Dimensional Box , Lecture 2: Non Degenerate Perturbation Particle in Box , Lecture 1: Free Particle-Quantum Mechanics , variational principle lecture 3 problem solving , Lecture 3 : Scattering Partial Wave Analysis , Quantum Mechanics , Lecture 2: Tools of Quantum Mechanics , Lecture 5: Degenerate Perturbation , Harmonic Oscillator Problem Solving Session Lecture 2 , Lecture 9: Transition Probability , CSIR-NET , Schrodinger Equation(Time-dependent and Time-Independent) - CSIR-NET Physical Science , Lecture 7: Degenerate Perturbation Theory Problem Solving , CSIR-NET , Quantum Mechanics , Lecture 1: WKB approximation basic formulation , Spin-Statistics Theorem - System of Identical Particles , CSIR-NET Physical Sciences , Lecture 8: Harmonic Oscillator Dirac Potential , CSIR-NET Physical Sciences , Angular Momentum: Quantum Mechanics Lecture 3 , Quantum Mechanics , Tunneling through a Barrier(Square and Step Barriers) - The Schrodinger Equation , Motion of a Particle in a Central Potential - General Formalism of Wave Mechanics , Hydrogen Atom - 1 , Lecture 7: Tools of Quantum Mechanics , Lecture 4: Postulates of Quantum Mechanics , Lecture 6: Harmonic Oscillator Operator Method 2 , Lecture 5: Spin Quantum Mechanics , Particle in One Dimensional Box: Quantum Mechanics Lecture 4 , Lecture 2: Hydrogen Atom , Lecture 1: Method of Variational Principle , Radial Wave Function: Quantum Mechanics Lecture 1 , 𝐐𝟏𝟖 𝐏𝐀𝐑𝐓 𝐁 | 𝐂𝐒𝐈𝐑-𝐍𝐄𝐓 𝐉𝐮𝐧𝐞 𝟐𝟎𝟐𝟏 | 𝐐𝐮𝐚𝐧𝐭𝐮𝐦 𝐌𝐞𝐜𝐡𝐚𝐧𝐢𝐜𝐬 | 𝐀𝐧𝐠𝐮𝐥𝐚𝐫 𝐌𝐨𝐦𝐞𝐧𝐭𝐮𝐦 | 𝐀𝐭𝐮𝐥 𝐆𝐚𝐮𝐫𝐚𝐯 , Lecture 4: Problems on Hydrogen Atom , Lecture 1: Quantum Mechanics | Non Degenerate Perturbation , Quantum Mechanics , Identical Particles and Pauli Exclusion Principle - Quantum Mechanics , Electron Spin and Stern-Gerlach Experiment - Angular Momentum , Lecture 5: Tools of Quantum Mechanics , Lecture 10: Tools of Quantum Mechanics , Hydrogen Atom - 2 , Lecture 6: Tools of Quantum Mechanics , Lecture 1: Spin Quantum Mechanics , Particle in Infinite Box: Problem Discussion Lecture 8 , CSIR-NET , Lecture 3: Postulates of Quantum Mechanics , Harmonic Oscillator: Quantum Mechanics Lecture 1 , Time Dependent Perturbation Theory , Heisenberg Uncertainty Principle - General Formalism of Wave Mechanics , Fermi's Golden Rules and Selection Rules - Quantum Mechanics , Harmonic Oscillator - The Schrodinger Equation , CSIR-NET Physical , Lecture 9: Tools of Quantum Mechanics , Quantum Mechanics , CSIR-NET , Quantum Mechanics , Lecture 2: WKB approximation , Quantum Mechanics , Quantum Mechanics , Lecture 1: Angular Momentum Operator , Dirac Notation for State Vectors - General Formalism of Wave Mechanics , Lecture 4: Angular Momentum , Lecture 1: Quantum Mechanics , Lecture 5: Harmonic Oscillator Operator Method , Lecture 10: Free Particle Quantum Mechanics , CSIR-NET Physical Sciences , Hydrogen atom derivation of energy eigen value: Quantum Mechanics Lecture 1 , Particle in One Dimensional Box Problem Session Lecture 6 , Lecture 1: Charged Particle in Electromagnetic Field , Orbital Angular Momentum , CSIR-NET Physical Sciences , Lecture 1: Postulates of Quantum Mechanics , Lecture 8: Time Dependent Perturbation Transition Probability , 𝐐𝟏𝟓 𝐏𝐀𝐑𝐓 𝐁 | 𝐂𝐒𝐈𝐑-𝐍𝐄𝐓 𝐉𝐮𝐧𝐞 𝟐𝟎𝟐𝟏 | 𝐐𝐮𝐚𝐧𝐭𝐮𝐦 𝐌𝐞𝐜𝐡𝐚𝐧𝐢𝐜𝐬 | 𝐏𝐚𝐫𝐭𝐢𝐜𝐥𝐞 𝐢𝐧 𝐁𝐨𝐱 | 𝐀𝐭𝐮𝐥 𝐆𝐚𝐮𝐫𝐚𝐯 , Lecture 4: Spin-Quantum Mechanics , Lecture 2: Born Approximation , 2D and 3D System: Quantum Mechanics Lecture 4 , Lecture 11: Tools of Quantum Mechanics , Lecture 7: Harmonic Oscillator Operator Methods , Radial Wave Function: Quantum Mechanics Lecture 2 , Lecture 5: Angular Momentum , Particle in One Dimensional Box: Quantum Mechanics Lecture 5 , Lecture 6: Spin-Quantum Mechanics
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