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Keyword: BV functions
Papers related to keyword:
F. Santambrogio
(
Proceedings of the Bourbaki Seminar
)
Inégalités isopérimétriques quantitatives, via le transport optimal (d'après Figalli, Maggi et Pratelli)
(2011)
L. Ambrosio
-
M. Miranda Jr
-
D. Pallara
(
Discrete Contin. Dyn. Sys.
)
Sets with finite perimeter in Wiener spaces, perimeter measure and boundary rectifiability
(2010)
L. Ambrosio
-
S. Maniglia
-
M. Miranda Jr
-
D. Pallara
(
J. Funct. Anal.
)
BV functions in abstract Wiener spaces
(2010)
L. Ambrosio
-
G. Crippa
-
A. Figalli
- L. V. Spinolo (
SIAM J. Math. Anal.
)
Some new well-posedness results for continuity and transport equations, and applications to the chromatography system
(2009)
L. Ambrosio
-
M. Scienza
(Submitted Paper)
Locality of the perimeter in Carnot groups and chain rule
(2009)
L. Angiuli -
M. Miranda Jr
-
D. Pallara
-
F. Paronetto
(
Ann. Mat. Pura Appl.
)
BV functions and parabolic initial boundary value problems on domains
(2009)
R. Alicandro
-
A. Corbo Esposito
- C. Leone (
J. Convex Anal.
)
Relaxation in BV of integral functionals defined on Sobolev functions with values in the unit sphere
(2007)
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)
D. Graziani
(Ph.D. Thesis)
On the $L^1$-lower semicontinuity and relaxation in $BV(\Omega; R^M)$ for integral functionals with discontinuous integrand
(2006)
C. De Lellis
(
Handbook of Differential Equations: Evolutionary Differential Equations
)
Notes on hyperbolic systems of conservation laws and transport equations
(2006)
D. Graziani
(Accepted Paper)
A new $L^1$ - lower semicontinuity result
(2005)
V. Magnani
(
Studia Math.
)
Differentiability from representation formula and Sobolev-Poincarè inequality
(2005)
L. Ambrosio
-
V. Magnani
(
Math. Z.
)
Weak differentiability of BV functions on stratified groups
(2003)
L. Ambrosio
- M. Lecumberry - T. Rivière (Accepted Paper:
Communications on Pure and Applied Mathematics
)
A viscosity property of minimizing micromagnetic configurations
(2002)
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