“…In [14], Chung and Skoug introduced the concept of a conditional Feynman integral and applied their results to obtain a fundamental solution of Schrödinger equation, whereas in [18], Park and Skoug introduced the concept of a conditional Fourier-Feynman transform on Wiener space. Other work involving conditional Feynman integrals and conditional Fourier-Feynman transforms on Wiener space include [3,13]. In [8], Chang, Choi and Skoug established various integration by parts formulas for conditional generalized Feynman integrals and conditional generalized Fourier-Feynman transforms(CGFFT) using the conditioning function X(x) = x(T ), x ∈ C a,b [0, T ].…”