Searching for "Rankings of Partial Derivatives." – sorted by Relevance.
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Rankings of Partial Derivatives
- Rankings of partial derivatives C.J. Rust Department of Mathematics, University of Chicago
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Universal characteristic decomposition of radical differential ideals
- , if it is characterizable w.r.t. any ranking on partial derivatives. We propose a factorization-free algorithm
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A Lower Bound for the Size of Syntactically Multilinear Arithmetic Circuits
- , we use the results of Section 3, to show that the rank of the partial derivative matrix of a
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Extractors and rank extractors for polynomial sources
- results to hold also over fields of polynomial size we opt to use the rank of the partial derivative
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Dynamically Adapting Kernels in Support Vector Machines
- the partial derivatives matrix m i;j = ( @F i @y j ) w.r.t. y be full rank at (a; b). Then, near (a; b
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Symbolic-Numeric Completion of Differential Systems by Homotopy Continuation
- algorithm [18, 29] takes on input a ranking of partial derivatives. A ranking of derivatives [18] is a total
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Symbolic-numeric Computation of Implicit Riquier Bases for PDE
- of the algorithms. Given a ranking of partial derivatives, such bases are in solved form with respect to leading
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Implicit Riquier Bases for PDAE and their Semi-Discretizations ⋆
- of their independent variables with respect to some (partial) ranking described in Section 3. By a pure derivative
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Geometry and structure of Lie pseudogroups from infinitesimal defining systems
- . An essential ingredient of all the Riquier-Janet algorithms are certain rankings of partial derivatives
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Balancing Syntactically Multilinear Arithmetic Circuits
- of property 1. A polynomial is of full rank, if the partial derivative matrix of the polynomial is of full
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