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3
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0034415912
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The time dimension: A theory of development/evolution, classification, characterization and design of computational algorithms for transient/ dynamic applications
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Tamma KK, Zhou X, Sha D. The time dimension: a theory of development/ evolution, classification, characterization and design of computational algorithms for transient/dynamic applications. Archives in Computational Mechanics 2000; 7(2):67-290.
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A new unified theory underlying time dependent linear first-order systems: A prelude to algorithms by design
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Zhou X, Tamma KK. A new unified theory underlying time dependent linear first-order systems: a prelude to algorithms by design. International Journal for Numerical Methods in Engineering 2004; 60:1699-1740.
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0347058540
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Design, analysis, and synthesis of generalized single step single solve and optimal algorithms for structural dynamics
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Zhou X, Tamma KK. Design, analysis, and synthesis of generalized single step single solve and optimal algorithms for structural dynamics. International Journal for Numerical Methods in Engineering 2004; 59: 597-668.
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International Journal for Numerical Methods in Engineering
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Zhou, X.1
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9
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0037449566
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Time discretized operators. Part 2: Towards the theoretical design of a new generation of a generalized family of unconditionally stable implicit and explicit representations of arbitrary order for computational dynamics
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Sha D, Zhou X, Tamma KK. Time discretized operators. Part 2: towards the theoretical design of a new generation of a generalized family of unconditionally stable implicit and explicit representations of arbitrary order for computational dynamics. Computer Methods in Applied Mechanics and Engineering 2003; 192:291-329.
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Sha, D.1
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Tamma, K.K.3
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10
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0442296741
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A novel non-linearly explicit second-order accurate L-stable methodology for finite deformation: Hypoelastic/hypoelasto-plastic structural dynamics problems
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Zhou X, Sha D, Tamma KK. A novel non-linearly explicit second-order accurate L-stable methodology for finite deformation: hypoelastic/ hypoelasto-plastic structural dynamics problems. International Journal for Numerical Methods in Engineering 2004; 59:795-823.
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Zhou, X.1
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11
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0031245511
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Computational algorithms for transient analysis: The burden of weight and consequences towards formalizing discrete numerically assigned [DNA] algorithmic markers: Wp-family
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Tamma KK, Zhou X, Valasutean R. Computational algorithms for transient analysis: the burden of weight and consequences towards formalizing discrete numerically assigned [DNA] algorithmic markers: Wp-family. Computer Methods in Applied Mechanics and Engineering 1997; 149:153-188.
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Tamma, K.K.1
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12
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0000097233
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Virtual-pulse time integral methodology: A new approach for computational dynamics. Part 2: Theory for nonlinear structural dynamics
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Chen X, Tamma KK, Sha D. Virtual-pulse time integral methodology: a new approach for computational dynamics. Part 2: theory for nonlinear structural dynamics. Finite Elements in Analysis and Design 1995; 20:195-204.
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A new virtual-pulse time integral methodology: A new approach for computational dynamics
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Sha D, Chen X, Tamma KK. A new virtual-pulse time integral methodology: a new approach for computational dynamics. Finite Elements in Analysis and Design, also, see Erratum (1996): Parts 1 and 2 1995; 20 and 22:179-194.
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Finite Elements in Analysis and Design
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Sha, D.1
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14
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84989498863
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Further developments towards a new virtual-pulse time integral methodology for general non-linear transient thermal analysis
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Tamma KK, Chen X, Sha D. Further developments towards a new virtual-pulse time integral methodology for general non-linear transient thermal analysis. Communications in Numerical Methods in Engineering 1994; 10:961-970.
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15
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0037449579
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Time discretized operators. Part 1: Towards the theoretical design of a new generation of a generalized family of unconditionally stable implicit and explicit representations of arbitrary order for computational dynamics
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Tamma KK, Sha D, Zhou X. Time discretized operators. Part 1: towards the theoretical design of a new generation of a generalized family of unconditionally stable implicit and explicit representations of arbitrary order for computational dynamics. Computer Methods in Applied Mechanics and Engineering 2003; 192:257-290.
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16
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How to render second-order accurate time stepping algorithms fourth-order accurate while retaining the stability and conservation properties
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Tarnow N, Simo JC. How to render second-order accurate time stepping algorithms fourth-order accurate while retaining the stability and conservation properties. Computer Methods in Applied Mechanics and Engineering 1994; 115:233-253.
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Tarnow, N.1
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A precise time integration algorithm for non-linear system
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Weighted parameters for unconditionally stable higher-order accurate time step integration algorithms. Part 2 - Second-order equations
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Fung TC. Weighted parameters for unconditionally stable higher-order accurate time step integration algorithms. Part 2 - second-order equations. International Journal for Numerical Methods in Engineering 1999; 45:971-1006.
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The time dimension and a unified mathematical framework for first-order parabolic systems
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Tamma KK, Zhou X, Kanapady R. The time dimension and a unified mathematical framework for first-order parabolic systems. Numerical Heat Transfer: Part B: Fundamentals 2002; 50:239-262.
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Numerical Heat Transfer: Part B: Fundamentals
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A recurrence matrix solution for the dynamic response of elastic aircraft
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A time integration method for structural dynamics with improved numerical dissipation: The generalized α-method
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Development of an implicit method with numerical dissipation from a generalized single step algorithm for structural dynamics
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A variationally consistent framework for the design of integrator and updates of generalized single step representations for structural dynamics
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Kanapady R, Tamma KK, Zhou X. A variationally consistent framework for the design of integrator and updates of generalized single step representations for structural dynamics. Communications in Numerical Methods in Engineering 2003; 19:581-600.
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An arbitrary reference configuration (ARC) theory and formulation for computational finite deformation applications
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Zhou X, Sha D, Tamma. KK. An arbitrary reference configuration (ARC) theory and formulation for computational finite deformation applications. Computer Methods in Applied Mechanics and Engineering 2005, in review.
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A robust self-starting explicit computational methodology for structural dynamic applications: Architecture and representations
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Tamma KK, Namburu RR. A robust self-starting explicit computational methodology for structural dynamic applications: architecture and representations. International Journal for Numerical Methods in Engineering 1990; 29:1441-1454.
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A unified set of single-step algorithms, part 1: General formulations and applications
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Robust explicit computational developments and solution strategies for impact problems involving friction
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Sha D, Tamma. KK, Li M. Robust explicit computational developments and solution strategies for impact problems involving friction. International Journal for Numerical Methods in Engineering 1996; 39:721-739.
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A theory of development and design of generalized integration operators for computational structural dynamics
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Tamma KK, Zhou X, Sha D. A theory of development and design of generalized integration operators for computational structural dynamics. International Journal of Numerical Methods in Engineering 2001; 50:1619-1664.
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