interleukins 发表于 2025-3-21 17:04:18
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https://doi.org/10.1007/978-981-10-6265-0s the geometrical integrability properties that have been the guiding force in many two-dimension nonlinear systems. Though the study so far has been quite formal and mathematical, the ultimate goal we have in mind is for particle physics: to solve the full Yang Mills and gravitational fields, and to formulate new ways to quantize the fields.INCUR 发表于 2025-3-22 01:42:10
Copolymers near a Random Selective Interface concept shows that graphs, connections, interwines, harmonic analysis, etc., are part of structures of the symmetries of the non commutative space. All these can be viewed as continuation of John Van Neuman’s program of using operator algebras in the description of quantum mechanics and field theory.Solace 发表于 2025-3-22 05:39:57
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Graph Geometry, Quantized Groups and Non-Amenable Subfactors concept shows that graphs, connections, interwines, harmonic analysis, etc., are part of structures of the symmetries of the non commutative space. All these can be viewed as continuation of John Van Neuman’s program of using operator algebras in the description of quantum mechanics and field theory.显示 发表于 2025-3-22 15:17:06
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CRM Series in Mathematical PhysicsSome 2-d nonlinear differential equations (NLDE) can be regarded as the integrability condition for certain linear systems. possessing a free spectral parameter λ: . where φ, U, V are all square matrix functions of x, t and λ, and U, V are rational functions of λ.纺织品 发表于 2025-3-23 00:27:21
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Randomly Perturbed Mechanical Systems,Let me begin this talk at a conference devoted to the interface between physics and geometry by stressing the essential identity of geometry and analysis. The distinction is one of methods. The common theme is manifolds and the pseudodifferential operators attached to their vector bundles.失败主义者 发表于 2025-3-23 05:37:54
Scalar Markov Diffusions and Ito CalculusInfinite Index Embeddings are discussed in the framework of quantized space and its quantized symmetry groups.