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Keyword: continuity equation
Papers related to keyword:
F. Bagagiolo - R. Capuani -
L. Marzufero
(
ESAIM: Control, Optimisation and Calculus of Variations
)
A single player and a mass of agents: a pursuit-evasion like game
(2024)
P. Bonicatto
- N. Gusev (
Atti Accad. Naz. Lincei Cl. Sci. Fis. Mat. Natur.
)
Non-uniqueness of signed measure-valued solutions to the continuity equation in presence of a unique flow
(2019)
E. Stepanov
-
D. Trevisan
(
J. Funct. Anal.
)
Three superposition principles: currents, continuity equations and curves of measures
(2017)
N. Gigli
-
B. Han
(
Calculus of Variations and Partial Differential Equations
)
The continuity equation on metric measure spaces
(2015)
G. Alberti
- S. Bianchini -
G. Crippa
(
Journal of the European Mathematical Society (JEMS)
)
A uniqueness result for the continuity equation in two dimensions
(2014)
F. Santambrogio
(
chapter in "Optimal Transportation, theory and applications", London Math. Soc.
)
Introduction to Optimal Transport Theory
(2014)
G. Alberti
-
G. Crippa
- A. L. Mazzucato (
Comptes Rendus Mathématique
)
Exponential self-similar mixing and loss of regularity for continuity equations
(2014)
G. Buttazzo
(Accepted Paper:
Milan J. Math.
)
Evolution models for mass transportation problems
(2012)
G. Crippa
(
Journal of Differential Equations
)
Lagrangian flows and the one dimensional Peano phenomenon for ODEs
(2011)
B. Maury - A. Roudneff-Chupin -
F. Santambrogio
(
M3AS
)
A macroscopic crowd motion model of gradient flow type
(2010)
L. Brasco
(Accepted Paper:
J. Math. Sci.
)
A survey on dynamical transport distances
(2010)
L. Brasco
-
G. Buttazzo
-
F. Santambrogio
(Accepted Paper:
SIAM J. Math. Anal.
)
A Benamou-Brenier approach to branched transport
(2010)
J. Dolbeault - B. Nazaret -
G. Savaré
(
Calc. Var. Partial Differential Equations
)
A new class of transport distances between measures
(2009)
L. Ambrosio
(Submitted Paper)
The flow associated to weakly differentiable vector fields: recent results and open problems
(2009)
L. Ambrosio
- P. Bernard (Submitted Paper)
Uniqueness of signed measures solving the continuity equation for Osgood vector fields
(2008)
L. Ambrosio
-
C. De Lellis
-
J. Malý
(
Perspective in nonlinear partial differential equations
)
On the chain rule for the divergence of BV like vector fields: applications, partial results, open problems
(2007)
L. Ambrosio
(Preprint)
Transport equation and Cauchy problem for non-smooth vector fields
(2005)
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