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Derivations with Values in the Ideal of $$\tau $$-Compact Operators Affiliated with a Semifinite von Neumann Algebra

• Authors : A. Ber; J. Huang; G. Levitina

Subjects: 0103 physical sciences; 01 natural sciences

• Source: Communications in Mathematical Physics. 390:577-616

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On Self-similar Finite-Time Blowups of the De Gregorio Model on the Real Line.

• Authors : Huang, De¹ (AUTHOR) ; Tong, Jiajun² (AUTHOR); Wei, Dongyi¹ (AUTHOR)

• Source: Communications in Mathematical Physics. Sep2023, Vol. 402 Issue 3, p2791-2829. 39p.

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The Covariant Stone–von Neumann Theorem for Actions of Abelian Groups on $$ C^{*} $$-Algebras of Compact Operators

• Authors : Leonard Huang; Lara Ismert

Subjects: 46L08, 47L55, 46L60, 81S05; Mathematics - Operator Algebras; FOS: Physical sciences

• Source: Communications in Mathematical Physics. 378:117-147

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Time Periodic Solutions for 3D Quasi-Geostrophic Model.

• Authors : García, Claudia^1,2 (AUTHOR); Hmidi, Taoufik³ (AUTHOR) ; Mateu, Joan⁴ (AUTHOR)

• Source: Communications in Mathematical Physics. Mar2022, Vol. 390 Issue 2, p617-756. 140p.

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Entanglement Entropy and Berezin–Toeplitz Operators.

• Authors : Charles, Laurent¹ (AUTHOR) ; Estienne, Benoit² (AUTHOR)

• Source: Communications in Mathematical Physics. May2020, Vol. 376 Issue 1, p521-554. 34p.

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The Covariant Stone–von Neumann Theorem for Actions of Abelian Groups on C∗-Algebras of Compact Operators.

• Authors : Huang, Leonard; Ismert, Lara

Subjects: ABELIAN groups; COMPACT groups; HILBERT space

• Source: Communications in Mathematical Physics; Aug2020, Vol. 378 Issue 1, p117-147, 31p

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Derivations with Values in the Ideal of τ-Compact Operators Affiliated with a Semifinite von Neumann Algebra.

• Authors : Ber, A.; Huang, J.; Levitina, G.

Subjects: VON Neumann algebras; MATHEMATICS

• Source: Communications in Mathematical Physics; Mar2022, Vol. 390 Issue 2, p577-616, 40p

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The Kernel of the Rarita–Schwinger Operator on Riemannian Spin Manifolds.

• Authors : Homma, Yasushi; Semmelmann, Uwe

Subjects: RIEMANNIAN manifolds; SYMMETRIC spaces; EINSTEIN manifolds

• Source: Communications in Mathematical Physics; Sep2019, Vol. 370 Issue 3, p853-871, 19p

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Quasi-Local Mass and the Existence of Horizons.

• Authors : Yuguang Shi; Luen-Fai Tam

Subjects: MANIFOLDS (Mathematics); CURVATURE; QUASIANALYTIC functions

• Source: Communications in Mathematical Physics; Aug2007, Vol. 274 Issue 2, p277-295, 19p

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Realizing the Braided Temperley–Lieb–Jones C*-Tensor Categories as Hilbert C*-Modules.

• Authors : Aaserud, Andreas Næs¹ (AUTHOR); Evans, David E.¹ (AUTHOR)

• Source: Communications in Mathematical Physics. Nov2020, Vol. 380 Issue 1, p103-130. 28p.

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