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Philippe Lauren\c{c}ot (IMT)

Identifiers

  • name variant Philippe Lauren\c{c}ot (IMT) 0.60 · backfill

Papers (21)

  1. Stationary solutions to coagulation-fragmentation equations math.AP · 2019 · author #1
  2. Mass-conserving self-similar solutions to coagulation-fragmentation equations math.AP · 2019 · author #1
  3. Mass-conserving solutions to coagulation-fragmentation equations with balanced growth math.AP · 2019 · author #1
  4. Global bounded and unbounded solutions to a chemotaxis system with indirect signal production math.AP · 2018 · author #1
  5. Touchdown is the only finite time singularity in a three-dimensional MEMS model math.AP · 2018 · author #1
  6. Mass-conserving solutions to coagulation-fragmentation equations with non-integrable fragment distribution function math.AP · 2018 · author #1
  7. Weak compactness techniques and coagulation equations math.AP · 2018 · author #1
  8. Uniqueness of mass-conserving self-similar solutions to Smoluchowski's coagulation equation with inverse power law kernels math.AP · 2018 · author #1
  9. Extinction for a singular diffusion equation with strong gradient absorption revisited math.AP · 2017 · author #2
  10. Optimal extinction rates for the fast diffusion equation with strong absorption math.AP · 2017 · author #2
  11. Finite time singularity in a MEMS model revisited math.AP · 2016 · author #1
  12. Self-similar extinction for a diffusive Hamilton-Jacobi equation with critical absorption math.AP · 2016 · author #2
  13. Classification of extinction profiles for a one-dimensional diffusive hamilton-jacobi equation with critical absorption math.AP · 2016 · author #2
  14. Large time behavior and Lyapunov functionals for a nonlocal differential equation math.AP · 2015 · author #2
  15. Instantaneous shrinking and single point extinction for viscous Hamilton-Jacobi equations with fast diffusion math.AP · 2015 · author #2
  16. Finite speed of propagation and waiting time for a thin film Muskat problem math.AP · 2015 · author #1
  17. Large time behavior for a quasilinear diffusion equation with critical gradient absorption math.AP · 2015 · author #2
  18. A hybrid variational principle for the Keller-Segel system in $\mathbb R^2$ math.AP · 2014 · author #5
  19. The parabolic-parabolic Keller-Segel system with critical diffusion as a gradient flow in $\RR^d$, $d \ge 3$ math.AP · 2012 · author #2
  20. Thin Film Equations with Soluble Surfactant and Gravity: Modeling and Stability of Steady States math.AP · 2010 · author #3
  21. Convergence to steady states for radially symmetric solutions to a quasilinear degenerate diffusive Hamilton-Jacobi equation math.AP · 2009 · author #3

Mentions

  • 1511.01719 #2 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1510.00500 #2 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1509.09100 #1 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1503.07704 #2 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1407.5562 #5 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1203.3573 #2 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 1002.1785 #3 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)
  • 0907.0566 #3 · backfill · confidence 0.70 Philippe Lauren\c{c}ot (IMT)

Frequent Coauthors