If minimum value of $$f(x) = x^{2} + 2bx + 2c^{2}$$ is greater than the maximum value of $$g(x) = - x^{2} - 2cx + b^{2}$$, then for real value of x.

A

$$|c| > \surd{2}|b|$$

B

$$\surd{2} |c| > |b|$$

C

$$0 < |c| < \surd{2}|b|$$

D

no real value of a