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12篇 您的检索式：作者名="Kumar Tamma"

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		题名	作者	年代	出处	被引量
	1	Modelling and p-synthesis control of flexible manipulators显示文摘	Mansour Karkoub Kumar Tamma	2001	Computers and Structures2001，79，5：	1
	2	Asymptotic expansion homogenization for heterogeneous media:computational issues and applications显示文摘	Peter W Chung Kumar K Tamma Raju R Namburu	2001	Composites Part A2001，32，：	1
	3	Asymptotic expansion homogenization for heterogeneous media: computational issues and applications 显示文摘	Chung Peter W Tamma Kumar K and Namburu Raju R	2001	Composites Part A: Applied Science and Manufacturing2001，32，：	1
	4	Asymptotic expansion homogenization for heterogeneous media: computational issues and appli cations显示文摘	CHUNG Peter W TAMMA Kumar K NAMBURU Raju R	2001	Composites Part A: Applied Science and Manufacturing2001，32，：	1
	5	Robust Control of Flexible Manipulators viaμ-synthesis显示文摘	Mansour Karkoub Gary Balas Kumar Tamma	2000	Con-trol Engineering Practice2000，，8：	1
	6	Modeling and μsynthesis control of flexible manipulators显示文摘		2001	Computers and structures2001，79，：	1
	7	Modeling and -synthesis control of flexible manipulators显示文摘	Mansour Karkoub and Kumar Tamma	2001	Computers and structures2001，79，：	1
	8	Recent Advances,Trends and New Perspectives via Enthalpy-based Finite Element Formulations for Applications to Solidification Problems显示文摘	Kumar K Tamma Raju R Namburu	1990	International Journal for Numerical Methods in Engineering1990，30，：	1
	9	Asymptotic expansion homogenization for heterogeneous media computational issues and applications显示文摘	Peter W Chung Kumar K Tamma Raju R Namburu	2001	Composites:Part A2001，32，：	1
	10	Asymptotic expansion homogenization for heterogeneous media, computational issues and applications显示文摘	Chung Peter W Tamma Kumar K Namburu Raju R	2001	Composites Part A: Applied Science and Manufacturing2001，32，：	1
	11	Asymptotic expansion homogenization for heterogeneous media: Computational issues and applications 显示文摘	Chung Peter W Tamma Kumar K Namburu Raju R	2001	Composites Part A: Applied Science and Manufacturing2001，32，：	1
	12	A Consistent Time Level Implementation Preserving Second-Order Time Accuracy via a Framework of Unified Time Integrators in the Discrete Element Approach显示文摘In this work,a consistent and physically accurate implementation of the general framework of unified second-order time accurate integrators via the well-known GSSSS framework in the Discrete Element Method is presented.The improved tangential displacement evaluation in the present implementation of the discrete element method has been derived and implemented to preserve the consistency of the correct time level evaluation during the time integration process in calculating the algorithmic tangential displacement.Several numerical examples have been used to validate the proposed tangential displacement evaluation;this is in contrast to past practices which only seem to attain the first-order time accuracy due to inconsistent time level implementation with different algorithms for normal and tangential directions.The comparisons with the existing implementation and the superiority of the proposed implementation are given in terms of the convergence rate with improved numerical accuracy in time.Moreover,several schemes via the unified second-order time integrators within the framework of the GSSSS family have been carried out based on the proposed correct implementation.All the numerical results demonstrate that using the existing state-of-the-art implementation reduces the time accuracy to be first-order accurate in time,while the proposed implementation preserves the correct time accuracy to yield second-order.	Tao Xue YazhouWang Masao Shimada David Tae Kumar Tamma Xiaobing Zhang	2023	Computer Modeling in Engineering & Sciences2023，，3：	0

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