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441
Effects of the Tensor Force on the Ground Properties of Zr Isotopes
Published 2021-11-01Subjects: Get full text
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442
Towards Tensor Representation of Controlled Coupled Markov Chains
Published 2020-10-01Subjects: Get full text
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443
Emergent universe: tensor perturbations within the CSL framework
Published 2022-12-01“…Abstract We calculate the primordial power spectrum of tensor perturbations, within the emergent universe scenario, incorporating a version of the Continuous Spontaneous Localization (CSL) model as a mechanism capable of: breaking the initial symmetries of the system, generating the perturbations, and also achieving the quantum-to-classical transition of such perturbations. …”
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444
Hierarchical Tensor Decomposition of Module Partition for the Mechanical Simulation
Published 2023-02-01“…HTD decomposes a tensor into three classes of components: the multi-smooth layers, the sparse spots layer, and the noise layer. …”
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445
Cumulant expansion framework for internal gradient distributions tensors
Published 2023-12-01“…Based on the cumulant expansion, we define internal gradient distributions tensors (IGDT) and propose modulating gradient spin echo sequences to probe them. …”
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446
A Survey on Tensor Techniques and Applications in Machine Learning
Published 2019-01-01Subjects: Get full text
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447
Numerical Simulation for Brinkman System with Varied Permeability Tensor
Published 2022-09-01Get full text
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448
Tensor network models of unitary black hole evaporation
Published 2017-08-01“…The models are governed by a set of isometries that specify how microstates of the black hole at a given energy evolve to entangled states of a tensor product black-hole/radiation Hilbert space. …”
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449
Some Generalized Versions of Chevet–Saphar Tensor Norms
Published 2022-08-01Subjects: Get full text
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450
Fractional Order Riemann Curvature Tensor in Differential Geometry
Published 2022-05-01“…In particular, Riemannian fractional curvature tensor, Livi-Civita fractional connection and Bianchi fractional identity are presented.…”
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451
Direct Tensor Voting in line segmentation of handwritten documents
Published 2024-03-01Subjects: Get full text
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452
Elasticity of Random Multiphase Materials: Percolation of the Stiffness Tensor
Published 2016“…Topology and percolation effects play an important role in heterogeneous materials, but have rarely been studied for higher-order tensor properties. We explore the effective elastic properties of random multiphase materials using a combination of continuum computational simulations and analytical theories. …”
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453
Hierarchical Low-Rank Tensors for Multilingual Transfer Parsing
Published 2017“…Algebraically, this hierarchical tensor is equivalent to the sum of traditional tensors with shared components, and thus can be effectively trained with standard online algorithms. …”
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454
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On the Frobenius functor for symmetric tensor categories in positive characteristic
Published 2021“…Gelaki, Exact sequences of tensor categories with respect to a module category, Adv. …”
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456
Taco: A tool to generate tensor algebra kernels
Published 2021“…Tensor algebra is an important computational abstraction that is increasingly used in data analytics, machine learning, engineering, and the physical sciences. …”
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457
Taco: A tool to generate tensor algebra kernels
Published 2022“…Tensor algebra is an important computational abstraction that is increasingly used in data analytics, machine learning, engineering, and the physical sciences. …”
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458
Noisy Tensor Completion via the Sum-of-Squares Hierarchy
Published 2021“…Moitra. In the noisy tensor completion problem we observe m entries (whose location is chosen uniformly at random) from an unknown n1 × n2 × n3 tensor T. …”
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459
Noisy tensor completion via the sum-of-squares hierarchy
Published 2022“…Abstract In the noisy tensor completion problem we observe m entries (whose location is chosen uniformly at random) from an unknown $$n_1 \times n_2 \times n_3$$ n 1 × n 2 × n 3 tensor T. …”
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460
Smoothed analysis of discrete tensor decomposition and assemblies of neurons
Published 2022“…We analyze linear independence of rank one tensors produced by tensor powers of randomly perturbed vectors. …”
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