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Applied Science & Technology Full Text (H.W. Wilson)

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Dissipative probability vector fields and generation of evolution semigroups in Wasserstein spaces.

• Authors : Cavagnari, Giulia (AUTHOR); Savaré, Giuseppe (AUTHOR); Sodini, Giacomo Enrico (AUTHOR)

Subjects: VECTOR fields; HILBERT space; PROBABILITY measures

• Source: Probability Theory & Related Fields. Apr2023, Vol. 185 Issue 3/4, p1087-1182. 96p.

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Applied Science & Technology Full Text (H.W. Wilson)

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Spectral structure of Moran Sierpinski-type measure on R2.

• Authors : Cao, Jian; Lu, Jian-Feng; Zhang, Min-Min

Subjects: ORTHOGONALIZATION; ORTHONORMAL basis; HILBERT space

• Source: Nonlinearity; Jul2024, Vol. 37 Issue 7, p1-25, 25p

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About Some Monge–Kantovorich Type Norm and Their Applications to the Theory of Fractals.

• Authors : Mierluș-Mazilu, Ion; Niță, Lucian

Subjects: BANACH spaces; METRIC spaces; HILBERT space

• Source: Mathematics (2227-7390); Dec2022, Vol. 10 Issue 24, p4825, 14p

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Convergence and finite sample approximations of entropic regularized Wasserstein distances in Gaussian and RKHS settings.

• Authors : Minh, Hà Quang

Subjects: GAUSSIAN measures; HILBERT space; BOREL sets

• Source: Analysis & Applications; May2023, Vol. 21 Issue 3, p719-775, 57p

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The isometry group of Wasserstein spaces: the Hilbertian case.

• Authors : Gehér, György Pál; Titkos, Tamás; Virosztek, Dániel

Subjects: METRIC spaces; HILBERT space; BOREL sets

• Source: Journal of the London Mathematical Society; Dec2022, Vol. 106 Issue 4, p3865-3894, 30p

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The Polish topology of the isometry group of the infinite-dimensional hyperbolic space.

• Authors : Duchesne, Bruno

Subjects: HYPERBOLIC spaces; HYPERBOLIC groups; TOPOLOGY

• Source: Groups, Geometry & Dynamics; 2023, Vol. 17 Issue 2, p633-670, 38p

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The balls do not generate all Borel sets using complements and countable disjoint unions.

• Authors : KELETI, T.; PREISS, D.

Subjects: BOREL sets; HILBERT space; MATHEMATICAL proofs

• Source: Mathematical Proceedings of the Cambridge Philosophical Society; 05/01/2000, Vol. 128 Issue 3, p539-547, 9p

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Reflectionless Discrete Schrödinger Operators are Spectrally Atypical.

• Authors : VandenBoom, Tom

Subjects: SCHRODINGER operator; SPECTRAL sequences (Mathematics); HILBERT space

• Source: Communications in Mathematical Physics. Apr2018, Vol. 359 Issue 2, p499-514. 16p.

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