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GAUSSIAN WHITE NOISE CALCULUS OF GENERALIZED EXPANSION
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作者 陈泽乾 《Acta Mathematica Scientia》 SCIE CSCD 2002年第3期359-368,共10页
A new framework of Gaussian white noise calculus is established, in line with generalized expansion in [3, 4, 7]. A suitable frame of Fock expansion is presented on Gaussian generalized expansion functionals being int... A new framework of Gaussian white noise calculus is established, in line with generalized expansion in [3, 4, 7]. A suitable frame of Fock expansion is presented on Gaussian generalized expansion functionals being introduced here, which provides the integral kernel operator decomposition of the second quantization of Koopman operators for chaotic dynamical systems, in terms of annihilation operators partial derivative(t) and its dual, creation operators partial derivative(t)*. 展开更多
关键词 Gaussian white noise generalized expansion functional fock expansion chaotic dynamical systems Koopman operator
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