一些新的q-级数恒等式

Some New Identities of q-series

通过对称的双边Bailey变换证明了两个新的q-级数恒等式;同时利用q-二项式定理和发生函数法,建立了几个和式的递推关系,并利用已有的q-级数恒等式得到了Ramanujan恒等式的一般形式.

Two q-series identities were proved by symmetrical and bilateral Bailey＇s transform. Several recurrence relations of some summations are established by employing generating functions and q-binomial theorem. A normal form of Ramanujan＇s identity was given with q-series identities.