ON FRACTIONAL HAMILTON FORMULATION WITHIN CAPUTO DERIVATIVES

机译：Caputo导数上的分形Hamilton公式

获取原文

获取原文并翻译 | 示例

页面导航

摘要
著录项
相似文献
相关主题

摘要

The fractional Lagrangian and Hamiltonian dynamics is an important issue in fractional calculus area. The classical dynamics can be reformulated in terms of fractional derivatives. The fractional variational principles produce fractional Euler-Lagrange equations and fractional Hamiltonian equations. The fractional dynamics strongly depends of the fractional integration by parts as well as the non-locality of the fractional derivatives. In this paper we present the fractional Hamilton formulation based on Caputo fractional derivatives. One example is treated in details to show the characteristics of the fractional dynamics.

机译：分数阶拉格朗日动力学和哈密顿动力学是分数阶微积分领域中的重要问题。可以根据分数导数来重新构造经典动力学。分数变分原理产生分数欧拉-拉格朗日方程和分数哈密顿方程。分数动力学在很大程度上取决于各部分的分数积分以及分数导数的非局部性。在本文中，我们介绍了基于Caputo分数阶导数的分数Hamilton公式。对一个示例进行了详细处理，以显示分数动态特性。

著录项

来源
《ASME International Design Engineering Technical Conferences and Computers and Information in Engineering Conference 2007》|2007年|P.13351339|共2页
会议地点 Las VegasNV(US);Las VegasNV(US);Las VegasNV(US)
作者
Dumitru Baleanu; Sami I. Muslin; Eqab M.Rabei;
展开▼
作者单位

Department of Mathematics and Computer Sciences Faculty of Arts and Sciences Cankaya University Balgat, Ankara 06530, Turkey;

Institute of Space Sciences, Magurele-Bucharest, P.O.BOX, MG-23, R 76900,Romana;

Department of Physics Al-Azhar University Gaza, P;

展开▼
会议组织
原文格式 PDF
正文语种 eng
中图分类柔性制造系统及柔性制造单元;
关键词

相似文献

外文文献
中文文献
专利

1. Hamilton-Jacobi formulation of systems within Caputo's fractional derivative [J] . Rabei EM, Almayteh I, Muslih SI, Physica Scripta: An International Journal for Experimental and Theoretical Physics . 2008,第1期

机译：卡普托分数导数内的系统的Hamilton-Jacobi公式
2. A new method of finding the fractional Euler-Lagrange and Hamilton equations within Caputo fractional derivatives [J] . Dumitru Baleanu, Juan I. Trujillo Communications in Nonlinear Science and Numerical Simulation . 2010,第5期

机译：在Caputo分数阶导数中寻找分数Euler-Lagrange和Hamilton方程的新方法
3. Fractional advection differential equation within Caputo and Caputo–Fabrizio derivatives: [J] . Dumitru Baleanu, Bahram Agheli, Maysaa Mohamed Al Qurashi Advances in Mechanical Engineering . 2016,第12期

机译：Caputo和Caputo–Fabrizio导数内的分数对流微分方程：
4. ON FRACTIONAL HAMILTON FORMULATION WITHIN CAPUTO DERIVATIVES [C] . Dumitru Baleanu, Sami I. Muslin, Eqab M.Rabei ASME International Design Engineering Technical Conferences and Computers and Information in Engineering Conference . 2008

机译：在Caputo衍生物中的分数哈密尔顿配方
5. Caputo Nabla Fractional Boundary Value Problems and Integral Inequalities on Time Scales [D] . Hu, Wei 2019

机译：Caputo Nabla分数阶边值问题和时间尺度上的积分不等式
6. Lyapunov-type inequalities for an anti-periodic fractional boundary value problem involving ψ-Caputo fractional derivative [O] . Bessem Samet, Hassen Aydi -1

机译：ψ-Caputo分数阶导数的反周期分数边值问题的Lyapunov型不等式
7. Hamilton-Jacobi formulation of systems within Caputo's fractional derivative [O] . Rabei, E M, Almayteh, I, Baleanu, D, 2007

机译：卡普托分数导数内的系统的Hamilton-Jacobi公式

ON FRACTIONAL HAMILTON FORMULATION WITHIN CAPUTO DERIVATIVES

摘要

著录项

相似文献

相关主题

期刊订阅