22088
Zihui He PDF
Three-dimensional stationary incompressible inhomogeneous Navier-Stokes equation in the axially symmetric case
Project:
A8
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Three-dimensional stationary incompressible inhomogeneous Navier-Stokes equation in the axially symmetric case
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23098
Stefano Biagi, Giulia Meglioli, Fabio Punzo PDF
A Liouville theorem for elliptic equations with a potential on infinite graphs
Project:
A8
Published: Calculus of Variations and Partial Differential Equations 63 (2024), Article number 165
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A Liouville theorem for elliptic equations with a potential on infinite graphs
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23099
Stefano Biagi, Giulia Meglioli, Fabio Punzo PDF
Uniqueness for local-nonlocal elliptic equations
Project:
A8
X
Uniqueness for local-nonlocal elliptic equations
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23117
Jorge Justiniano, Martin Rumpf, Matthias Erbar PDF
Approximation of splines in Wasserstein spaces
Project:
A8
X
Approximation of splines in Wasserstein spaces
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23121
Martin Burger, Matthias Erbar, Franca Hoffmann, Daniel Matthes, André Schlichting PDF
Covariance-modulated optimal transport and gradient flows
Project:
A8
Published: Archive for Rational Mechanics and Analysis 249 (2024), Article number 7
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Covariance-modulated optimal transport and gradient flows
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24029
Matthias Erbar, Zihui He PDF
A variational approach to a fuzzy Boltzmann equation
Project:
A8
X
A variational approach to a fuzzy Boltzmann equation
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24122
Giulia Meglioli PDF
On the uniqueness for the heat equation with density on infinite graphs
Project:
A8
X
On the uniqueness for the heat equation with density on infinite graphs
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24123
Matthias Erbar, Giulia Meglioli PDF
Gradient flow for a class of diffusion equations with dirichlet boundary data
Project:
A8
X
Gradient flow for a class of diffusion equations with dirichlet boundary data
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24125
Gabriele Grillo, Giulia Meglioli, Fabio Punzo PDF
Blow-up and global existence for semilinear parabolic equations on infinite graphs
Project:
A8
X
Blow-up and global existence for semilinear parabolic equations on infinite graphs
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25028
Manh Hong Duong, Zihui He PDF
On a fuzzy Landau Equation: Part I. A variational approach
Project:
A8
X
On a fuzzy Landau Equation: Part I. A variational approach
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25029
Ehsan Abedi PDF
Processes on Wasserstein spaces and energy-minimizing particle representations in fractional Sobolev spaces
Project:
A8
X
Processes on Wasserstein spaces and energy-minimizing particle representations in fractional Sobolev spaces
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25030
Ehsan Abedi PDF
Fractional Sobolev paths on Wasserstein spaces and their energy-minimizing particle representations
Project:
A8
X
Fractional Sobolev paths on Wasserstein spaces and their energy-minimizing particle representations
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