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Academic Journal

The elasticity complex: compact embeddings and regular decompositions.

Subjects: HELMHOLTZ, Hermann von, 1821-1894; ELASTICITY; TENSOR fields

  • Source: Applicable Analysis; Nov2023, Vol. 102 Issue 16, p4393-4421, 29p

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Academic Journal

The divDiv-complex and applications to biharmonic equations.

Subjects: BIHARMONIC equations; BOUNDARY value problems; SOBOLEV spaces

  • Source: Applicable Analysis; Jul2020, Vol. 99 Issue 9, p1579-1630, 52p

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Academic Journal

SGB-tensors and its applications.

Subjects: TENSOR fields; ORDER

  • Source: Linear & Multilinear Algebra; Jun2020, Vol. 68 Issue 6, p1113-1128, 16p

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Academic Journal

The Segre cone of Banach spaces and multilinear mappings.

Subjects: BANACH spaces; TENSOR products; CONES

  • Source: Linear & Multilinear Algebra; Mar2020, Vol. 68 Issue 3, p575-593, 19p

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Academic Journal

Two new singular value inclusion sets for rectangular tensors.

Subjects: TENSOR fields; ORDER

  • Source: Linear & Multilinear Algebra; Dec2019, Vol. 67 Issue 12, p2451-2470, 20p

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Academic Journal

Exclusion sets in eigenvalue localization sets for tensors.

Subjects: TENSOR algebra; EIGENVALUES; DETERMINANTS (Mathematics)

  • Source: Linear & Multilinear Algebra; Dec2019, Vol. 67 Issue 12, p2399-2409, 11p

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Academic Journal

Enumerating extreme points of the polytopes of stochastic tensors: an optimization approach.

Subjects: REAL numbers; POLYTOPES; TENSOR fields

  • Source: Optimization; Apr2020, Vol. 69 Issue 4, p729-741, 13p

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Academic Journal

Symmetric rank-1 approximation of symmetric high-order tensors.

Subjects: BOSE-Einstein condensation; TENSOR fields; TECHNOLOGY convergence

  • Source: Optimization Methods & Software; Apr2020, Vol. 35 Issue 2, p416-438, 23p

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Academic Journal

A convergent Newton algorithm for computing Z-eigenvalues of an almost nonnegative irreducible tensor.

Subjects: NEWTON-Raphson method; ALGORITHMS; TENSOR algebra

  • Source: Optimization Methods & Software; Apr2020, Vol. 35 Issue 2, p377-393, 17p

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Academic Journal

Explicit tensors of border rank at least 2d−2 in Kd ⊗ Kd ⊗ Kd in arbitrary characteristic.

Subjects: LINEAR algebra; TENSOR fields; MULTILINEAR algebra

  • Source: Linear & Multilinear Algebra; Oct2019, Vol. 67 Issue 10, p2104-2116, 13p

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  • 1-10 of  24 results for ""TENSOR fields""