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Solutions of Laplace’s equation, which are continuous through the second derivatives are called
  • a)
    Bessel functions
  • b)
    odd functions 
  • c)
    harmonic functions
  • d)
    fundamental functions 
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
Solutions of Laplace’s equation, which are continuous through th...
Solutions of Laplace’s equation having continuous second-order partial derivatives is given by  and it is called a harmonic function (where Φ = any constant).
E.g. Φ = 2xy satisfies  hence it is called a harmonic function.
Conjugate of Harmonic function:
If f(z) = u + iv is an analytic function then imaginary part v is known as conjugate harmonic functions of u (But the converse is not true) and u is conjugate harmonic of (-v).
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Solutions of Laplace’s equation, which are continuous through the second derivatives are calleda)Bessel functionsb)odd functionsc)harmonic functionsd)fundamental functionsCorrect answer is option 'C'. Can you explain this answer?
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