electron lattice interaction 中文意思是什麼

electron lattice interaction 解釋
電子點陣相互酌
  • electron : n. 【物理學】電子。 the electron beam 電子束。 the electron theory 電子(學)說。
  • lattice : n. 1. 格子。2. 【物理學】點陣;網路。3. 【建築】格構。vt. 1. 把…製成格子狀。2. 用格子覆蓋[裝飾]。
  • interaction : n. 1. 相互作用,相互影響,互動。2. 【航空】干擾。
  1. In chapter two we analytically study the nonlinear lattice effects for the ground state of electron - phonon interaction one - dimensional molecular crystal system

    第二章用解析方法研究一維分子晶體電子-聲子耦合系統基態中晶格非線性效應。
  2. In this thesis, we study the nonlinear effects in electron - phonon interaction of one or quasi - one dimensional system with the nonlinearity of phonon ( lattice ). using the variational method and coherent method we study the ground state properties of one - dimensional molecular crystal and the soliton characteristics in protein molecular chain, respectively

    本文以較簡單的一維(或準一維)電子-聲子耦合系統為對象,在計入聲子(晶格)非線性的條件下,分別採用變分法和量子相干態方法研究了一維分子晶體基態的性質和蛋白質分子鏈中孤立子特性。
  3. The physical property of electron - phonon interaction systems is one of the fundamental problems in condensed matter theory. its development and perfection will profit the solving of some important problems in the areas of condensed matter physics, materials physics, protein molecular dynamics as well as other related subjects. so the study of the nonlinear lattice effects in electron - phonon interaction systems has been received extensive attention of many researches in the past years

    電子-聲子耦合系統的物理特性是凝聚態理論中的一個基本問題,它的發展和完善可能為凝聚態物理與材料物理領域及蛋白質分子生物學等交叉學科領域中一些重要問題的解決帶來一定的啟示甚至突破性的進展,因而近幾年來電子-聲子耦合系統中晶格非線性效應的研究受到人們的廣泛關注。
  4. Based on the given linear holstein model, and using the variational method we obtained the ground state properties of the electron - phonon interaction system with cubic and quartic lattice ( phonon ) terms. we obtained the relations between the ground state energy and the phonon squeezing effect and polaron squeezing effect as well as the variation of the polaron bandwidth

    在線性holstein模型的基礎上,採用變分法得出了含晶格(聲子)三次方和四次方勢下系統基態特性,得到了基態能量與聲子壓縮效應和極化子壓縮效應的關系,並求得了極化子能帶寬度的變化規律。
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