mhill
- 180
- 1
Let be the integral
g(x)= \int_{-\infty}^{\infty}dy \frac{f(y)}{ |x-y|^{1/2}}
for given values of 'x' does it mean anything ? , let's take into account that no matter what value of 'x' we chose there is always a singularity at y=x so the expression above would be always divergent , here |x| means absolute value of x or the modulus (in case x is a complex number)
g(x)= \int_{-\infty}^{\infty}dy \frac{f(y)}{ |x-y|^{1/2}}
for given values of 'x' does it mean anything ? , let's take into account that no matter what value of 'x' we chose there is always a singularity at y=x so the expression above would be always divergent , here |x| means absolute value of x or the modulus (in case x is a complex number)