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Complex integrals for 3-dimensional non-hermitian Hamiltonian systems

机译:三维非厄米特哈密顿系统的复积分

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摘要

With a view to obtain further insight into the theoretical understanding of complex potentials, we here investigated the dynamical invariants for time-independent (TID) complex Hamiltonian systems in three dimensions by invoking the elegante extended complex phase space approach (ECPSA) characterized by x = x(1) + ip(4), y = x(2) + ip(5), z = x(3) + ip(6), p(x) = p(1) + ix(4), p y = p(2) + ix(5) and p(z) = p(3) + ix(6). We make use of rationalization method for this purpose and the invariants so obtained are expected to play an important role in studying the non-hermitian Hamiltonian systems. (C) 2017 The Physical Society of the Republic of China (Taiwan). Published by Elsevier B.V. All rights reserved.
机译:为了进一步深入了解复势的理论理解,本文通过调用优雅的扩展复相空间方法(ECPSA)研究了三维时间无关(TID)复数哈密顿系统的动力学不变量,其特征为x = x(1) + ip(4), y = x(2) + ip(5), z = x(3) + ip(6), p(x) = p(1) + ix(4),p y = p(2) + ix(5) 和 p(z) = p(3) + ix(6)。为此,我们利用合理化方法,由此得到的不变量有望在研究非厄米特哈密顿系统方面发挥重要作用。(C) 2017 中华民国(台湾)物理学会。由以下开发商制作:Elsevier B.V.保留所有权利。

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