1) Swift-Hohenberg model equation
Swift-Hohenberg模型方程
1.
This paper studies the time-periodic problem for a generalized Swift-Hohenberg model equation and proves the existence and uniqueness of the generalized solution and classical solution for the problem.
本文研究一类广义Swift-Hohenberg模型方程的时间周期问题,证明问题周期广义解和周期古典解的存在性与唯一性。
2) Swift-Hohenberg equation
Swift-Hohenberg方程
1.
The exact solutions to one-dimension Swift-Hohenberg equations with complex coefficients;
一维复系数Swift-Hohenberg方程的精确解
2.
This paper discusses the existence of periodic solutions for one classes of fourth order Extended Fisher-Kolmogorov equation and Swift-Hohenberg equationWe considered the boundary value problemIf u(x) is classical solution of (P) and (?)(x) is its antisymmetricextension with respect to x = 0:then the 2T periodic extension of (?) over R is classical 2T periodic solution of (Ⅰ).
本文首先利用临界点理论研究了具有一般超二次位势的四阶广义Fisher-Kolmogorov方程和Swift-Hohenberg方程的周期解。
3) local Swift-Hohenberg equation
局部Swift-Hohenberg方程
4) RQSH equation
实五次Swift-Hohenberg(RQSH)方程
5) nonlocal 2D Swift-Hohenberg equation
非局部二维Swift-Hohenberg方程
6) SWIFT model
SWIFT模型
1.
With the development of eye movement,researchers have put forward some new models on the basis of many experiments,in which the SWIFT model is the most representative.
随着眼动研究的深入,近年来研究者受注意梯度指导理论影响,结合心理学的最新发展以及在相关实验研究的基础上提出了新的理论模型,其中最具代表性的是SWIFT模型。
补充资料：逻辑斯蒂方程(见种群增长模型)
逻辑斯蒂方程(见种群增长模型)
逻辑斯蒂方程见种群增长模型
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条