„Tensor-Flow“
Suchergebnisse
122 Treffer
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Modeling full-tensor anisotropy in groundwater flow via an iterative scheme for mixed finite elements
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Localization of Mean Flow and Apparent Transmissivity Tensor for Bounded Randomly Heterogeneous Aquifers
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LGHAP: the Long-term Gap-free High-resolution Air Pollutant concentration dataset, derived via tensor-flow-based multimodal data fusion
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LGHAP: a Long-term Gap-free High-resolution Air Pollutants concentration dataset derived via tensor flow based multimodal data fusion
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Unitary Flows with Tensor Simple Spectrum
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Modeling of Viscoelastic Fluid Flow Behavior in the Circular Die Using the Leonov‐Like Conformational Rheological Constitutive Equations
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Unstructured, Control-Volume Distributed, Full-Tensor Finite-Volume Schemes with Flow Based Grids
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Beitrag zur simulativen Bestimmung der Belastung von Fahrzeugkomponenten durch korrosive Medien am virtuellen Prototyp
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A texture tensor to quantify deformations: the example of two-dimensional flowing foams
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Divergence-L q and divergence-measure tensor fields and gradient flows for linear growth functionals of maps into the unit sphere
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Q-Tensor Gradient Flow with Quasi-Entropy and Discretizations Preserving Physical Constraints
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Dielectrophoretic particle–particle interaction under AC electrohydrodynamic flow conditions †
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High-order tensor flow processing using integrated photonic circuits
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Channel flow of a tensorial shear-thinning Maxwell model : Lattice Boltzmann simulations
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Studying turbulence structure near the wall in hydrodynamic flows: An approach based on the Schur decomposition of the velocity gradient tensor
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Real hypersurfaces in complex hyperbolic two‐plane Grassmannians with parallel Ricci tensor
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The Stress Tensor of a Dilute Granular Gas in Steady, Homogeneous, Rotational Shearing Flows
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Orientability and asymptotic convergence of Q-tensor flow of biaxial nematic liquid crystals
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A Model for Translation and Rotation Resistance Tensors for Superellipsoidal Particles in Stokes Flow
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Numerical scheme for simulation of transient flows of non-Newtonian fluids characterised by a non-monotone relation between the symmetric part of the velocity gradient and the Cauchy stress tensor