Week4 Mar 2014
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16 Mar
(Sun)
17 Mar
(Mon)
18 Mar
(Tue)
Prescribing scalar curvature on S^n>Prescribing scalar curvature on S^n
19 Mar
(Wed)
On the Morse-Sard Theorem for the Sharp Case of Sobolev Mappings and Applications in Fluid Mechanics (I)>On the Morse-Sard Theorem for the Sharp Case of Sobolev Mappings and Applications in Fluid Mechanics (I)
Seismic imaging of Earth’s structure based on generalized Radon transform >Seismic imaging of Earth’s structure based on generalized Radon transform
Discrete Green\'s function and graph isomorphism algorithm>Discrete Green\'s function and graph isomorphism algorithm
Extremal bundles on CY 3-folds>Extremal bundles on CY 3-folds
20 Mar
(Thu)
On the Morse-Sard Theorem for the Sharp Case of Sobolev Mappings and Applications in Fluid Mechanics (II)>On the Morse-Sard Theorem for the Sharp Case of Sobolev Mappings and Applications in Fluid Mechanics (II)
Part I: Tutorial lecture (III)>Part I: Tutorial lecture (III)
Relativistic Teichmuller Theory – A Hamilton-Jacobi Approach to 2+1-Dimensional Einstein Gravity (after Vincent Moncrief)>Relativistic Teichmuller Theory – A Hamilton-Jacobi Approach to 2+1-Dimensional Einstein Gravity (after Vincent Moncrief)
21 Mar
(Fri)
Part II: MPPM Method For Incompressible Viscous Flow (I)>Part II: MPPM Method For Incompressible Viscous Flow (I)
22 Mar
(Sat)
On the geometry of isomonodromic differential equations (I)>On the geometry of isomonodromic differential equations (I)
Affine Weyl groups, Painlev'e equations and special functions (I)>Affine Weyl groups, Painlev'e equations and special functions (I)
Exponential asymptotics, transseries and generalized Borel summability and applications>Exponential asymptotics, transseries and generalized Borel summability and applications
On classification of tau-symmetric Hamiltonian evolutionary PDEs and its relation to Hodge integrals (I)>On classification of tau-symmetric Hamiltonian evolutionary PDEs and its relation to Hodge integrals (I)
Hamiltonian partial differential equations and Painleve' transcendents (I)>Hamiltonian partial differential equations and Painleve' transcendents (I)
Harmonic Maps and Rules of Symmetry (I)>Harmonic Maps and Rules of Symmetry (I)

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