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user133100
  • Member for 9 years, 4 months
  • Last seen more than 8 years ago
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awarded
 Nice Question
awarded
 Yearling
accepted
Percolation on the hyperbolic plane and convergence to SLE(6) on hyperbolic plane
asked
Random Voronoi percolation to SLE($\kappa$), for which $\kappa$?
revised
Remaining models conjectured to converge to SLE(6) or CLE(6)
deleted 31 characters in body
revised
Remaining models conjectured to converge to SLE(6) or CLE(6)
added 51 characters in body
revised
Remaining models conjectured to converge to SLE(6) or CLE(6)
added 137 characters in body
asked
Remaining models conjectured to converge to SLE(6) or CLE(6)
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
added 477 characters in body
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
added 334 characters in body
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
edited body
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
added 276 characters in body; edited title
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
added 13 characters in body; edited title
revised
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
edited title
asked
Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \omega$
revised
Percolation on the hyperbolic plane and convergence to SLE(6) on hyperbolic plane
added 163 characters in body; edited title
asked
Percolation on the hyperbolic plane and convergence to SLE(6) on hyperbolic plane
awarded
 Curious
asked
Software for matching theorems to inputted conditions/hypotheses
awarded
 Commentator
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