For , consider the following Fredholm integral equation y(x) = 1 + x + cxxt)y(t)dt. Then the values of c for which the integral equation admits a solution are
Part CCSIR NET June 2024at-an-eigenvalue-solvability-is-a-condition
At an eigenvalue solvability is a condition
Related counterexample: Every integral equation of the second kind has a unique solution
- greens function dirichletJune 2023
- Part B questionDecember 2023
- volterra to odeDecember 2023
- fredholm alternativeDecember 2023
- one moment decides between none and infinitely manyDecember 2024
- an antisymmetric kernel has no real eigenvalueDecember 2024
The chapter behind this: Integral equations: Fredholm vs Volterra — free to read
From Linear Integral Equations › Fredholm and Volterra equations