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Titlebook: Stochastic Processes and their Applications; Proceedings of the S M. J. Beckmann,M. N. Gopalan,R. Subramanian Conference proceedings 1991 S

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J. Jeffers,T. J. Shepherditative estimates, post-quantum calculus, integral operators, univariate Gruss-type inequalities for positive linear operators, bivariate operators of discrete and integral type, convergence of GBS operators.. .978-3-030-06374-0978-3-319-92165-5Series ISSN 1931-6828 Series E-ISSN 1931-6836
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P. M. Mathewsveforms, and, in particular, leads to possible tangential force direction reversal within the impact duration for near normal angles of incidence. Many questions regarding oblique impact have yet to be answered conclusively..In this paper, comparisons of contact force results obtained from continuum
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K. V. Parthasarathyveforms, and, in particular, leads to possible tangential force direction reversal within the impact duration for near normal angles of incidence. Many questions regarding oblique impact have yet to be answered conclusively..In this paper, comparisons of contact force results obtained from continuum
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R. Vasudevanditions for the existence and exponential stability of positive equilibriums are derived in the form of linear programming (LP) conditions with M-matrix, which can be effectively solved by various convex algorithms. Numerical examples and simulations are provided to demonstrate the applicability and
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George Adomian,Matthew Witten,Gerald E. Adomianditions for the existence and exponential stability of positive equilibriums are derived in the form of linear programming (LP) conditions with M-matrix, which can be effectively solved by various convex algorithms. Numerical examples and simulations are provided to demonstrate the applicability and
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C. R. Ranganathan, for systems consisting of two buffers and two machine states, we show that the steady-state probability densities of the buffer levels satisfy a set of coupled hyperbolic partial differential equations. Perkins and Srikant [33] use transform techniques to explicitly determine these probability den
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Horst Albach, for systems consisting of two buffers and two machine states, we show that the steady-state probability densities of the buffer levels satisfy a set of coupled hyperbolic partial differential equations. Perkins and Srikant [33] use transform techniques to explicitly determine these probability den
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