#existential-quantification

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Navier Stokes systems with quasimonotone viscosity tensor
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Navier Stokes systems with quasimonotone viscosity tensor

Navier Stokes systems with quasimonotone viscosity tensor Alternate Text
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Navier Stokes systems with quasimonotone viscosity tensor

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A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix
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A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix

Guillaume Aubrun

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A Sharp Small Deviation Inequality for the Largest Eigenvalue of a Random Matrix

Guillaume Aubrun

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19 pages

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INTEGRAL POINTS ON GENERIC FIBERS
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INTEGRAL POINTS ON GENERIC FIBERS

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INTEGRAL POINTS ON GENERIC FIBERS

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13 pages

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Irrationality exponent and rational approximations with prescribed growth
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Irrationality exponent and rational approximations with prescribed growth

Irrationality exponent and rational approximations with prescribed growth Alternate Text
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Irrationality exponent and rational approximations with prescribed growth

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11 pages

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ON STEADY THIRD GRADE FLUIDS EQUATIONS
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ON STEADY THIRD GRADE FLUIDS EQUATIONS

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ON STEADY THIRD GRADE FLUIDS EQUATIONS

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14 pages

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The Steinhaus property and Haar null sets
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The Steinhaus property and Haar null sets

Marc - Aurele Massard

The Steinhaus property and Haar null sets Alternate Text
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The Steinhaus property and Haar null sets

Marc - Aurele Massard

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5 pages

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University of Illinois at Urbana Champaign Fall
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University of Illinois at Urbana Champaign Fall

University of Illinois at Urbana Champaign Fall Alternate Text
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University of Illinois at Urbana Champaign Fall

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3 pages

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Cours de Francis Clarke
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Cours de Francis Clarke

Francis Clarke

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Etudes supérieures

Cours de Francis Clarke

Francis Clarke

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11 pages

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REDUCIBILITY FOR LINEAR QUASI PERIODIC DIFFERENTIAL EQUATIONS
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REDUCIBILITY FOR LINEAR QUASI PERIODIC DIFFERENTIAL EQUATIONS

Etienne De Tinee

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REDUCIBILITY FOR LINEAR QUASI PERIODIC DIFFERENTIAL EQUATIONS

Etienne De Tinee

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14 pages

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STICKY PARTICLES AND SCALAR
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STICKY PARTICLES AND SCALAR

STICKY PARTICLES AND SCALAR Alternate Text
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Collège - Lycée

STICKY PARTICLES AND SCALAR

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17 pages

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Pairs of isogenous Jacobians of hyperelliptic curves of arbitrary genus
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Pairs of isogenous Jacobians of hyperelliptic curves of arbitrary genus

Benjamin Smith

Pairs of isogenous Jacobians of hyperelliptic curves of arbitrary genus Alternate Text
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Pairs of isogenous Jacobians of hyperelliptic curves of arbitrary genus

Benjamin Smith

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4 pages

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GEOMETRIC OPTICS WITH CRITICAL VANISHING VISCOSITY FOR ONE DIMENSIONAL SEMILINEAR INITIAL VALUE PROBLEM
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GEOMETRIC OPTICS WITH CRITICAL VANISHING VISCOSITY FOR ONE DIMENSIONAL SEMILINEAR INITIAL VALUE PROBLEM

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GEOMETRIC OPTICS WITH CRITICAL VANISHING VISCOSITY FOR ONE DIMENSIONAL SEMILINEAR INITIAL VALUE PROBLEM

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14 pages

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On the Approximation Order of Tangent Estimators G Albrecht
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On the Approximation Order of Tangent Estimators G Albrecht

Gudrun Albrecht

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On the Approximation Order of Tangent Estimators G Albrecht

Gudrun Albrecht

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25 pages

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Existence and uniqueness of constant mean curvature spheres in Sol3 Benoıt Daniela and Pablo Mirab
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Existence and uniqueness of constant mean curvature spheres in Sol3 Benoıt Daniela and Pablo Mirab

Pablo Mirab

Existence and uniqueness of constant mean curvature spheres in Sol3 Benoıt Daniela and Pablo Mirab Alternate Text
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Existence and uniqueness of constant mean curvature spheres in Sol3 Benoıt Daniela and Pablo Mirab

Pablo Mirab

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36 pages

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The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel
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The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel

Cédric Villani

The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel Alternate Text
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The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel

Cédric Villani

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6 pages

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University of Illinois at Urbana Champaign Fall
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University of Illinois at Urbana Champaign Fall

University of Illinois at Urbana Champaign Fall Alternate Text
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University of Illinois at Urbana Champaign Fall

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3 pages

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ELEMENTS OF OPERATOR ALGEBRAS AND MODULAR THEORY
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ELEMENTS OF OPERATOR ALGEBRAS AND MODULAR THEORY

Stéphane Attal

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ELEMENTS OF OPERATOR ALGEBRAS AND MODULAR THEORY

Stéphane Attal

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28 pages

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Asymptotics and stability for global solutions to the
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Asymptotics and stability for global solutions to the

Isabelle Gallagher

Asymptotics and stability for global solutions to the Alternate Text
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Asymptotics and stability for global solutions to the

Isabelle Gallagher

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34 pages

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The Directed Spanning Forest is almost surely a tree
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The Directed Spanning Forest is almost surely a tree

David Coupier

The Directed Spanning Forest is almost surely a tree Alternate Text
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The Directed Spanning Forest is almost surely a tree

David Coupier

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14 pages

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Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints
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Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints Alternate Text
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Abstract In M Artin proved that any formal power series solution of a system of analytic equations may be approximated by convergent power series solutions Motivated by this result and a similar result of P oski he con jectured that this remains true when we replace the ring of convergent power series by a more general ring This paper presents the state of the art on this problem aimed at non experts In particular we put a slant on the Artin Approximation Problem with con straints

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65 pages

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University of Illinois at Urbana Champaign Fall
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University of Illinois at Urbana Champaign Fall

University of Illinois at Urbana Champaign Fall Alternate Text
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University of Illinois at Urbana Champaign Fall

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5 pages

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University of Illinois at Urbana Champaign Fall Math Group E13
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University of Illinois at Urbana Champaign Fall Math Group E13

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University of Illinois at Urbana Champaign Fall Math Group E13

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8 pages

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The Fundamental Theorem of Algebra made effective: an elementary real algebraic proof via Sturm chains
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The Fundamental Theorem of Algebra made effective: an elementary real algebraic proof via Sturm chains

Charles - Franc¸Ois Sturm

The Fundamental Theorem of Algebra made effective: an elementary real algebraic proof via Sturm chains Alternate Text
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The Fundamental Theorem of Algebra made effective: an elementary real algebraic proof via Sturm chains

Charles - Franc¸Ois Sturm

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62 pages

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A POSTERIORI ERROR ESTIMATES OF THE STABILIZED CROUZEIX RAVIART FINITE ELEMENT METHOD FOR THE
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A POSTERIORI ERROR ESTIMATES OF THE STABILIZED CROUZEIX RAVIART FINITE ELEMENT METHOD FOR THE

Mohamed Farhloul

A POSTERIORI ERROR ESTIMATES OF THE STABILIZED CROUZEIX RAVIART FINITE ELEMENT METHOD FOR THE Alternate Text
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Cours

A POSTERIORI ERROR ESTIMATES OF THE STABILIZED CROUZEIX RAVIART FINITE ELEMENT METHOD FOR THE

Mohamed Farhloul

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14 pages

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RANGE OF THE GRADIENT OF A SMOOTH BUMP FUNCTION IN FINITE DIMENSIONS
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RANGE OF THE GRADIENT OF A SMOOTH BUMP FUNCTION IN FINITE DIMENSIONS

Girard Desargues

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RANGE OF THE GRADIENT OF A SMOOTH BUMP FUNCTION IN FINITE DIMENSIONS

Girard Desargues

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4 pages

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RATIONAL POINTS OF RATIONALLY SIMPLY CONNECTED VARIETIES
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RATIONAL POINTS OF RATIONALLY SIMPLY CONNECTED VARIETIES

RATIONAL POINTS OF RATIONALLY SIMPLY CONNECTED VARIETIES Alternate Text
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RATIONAL POINTS OF RATIONALLY SIMPLY CONNECTED VARIETIES

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57 pages

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Asymptotics and stability for global solutions to the
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Asymptotics and stability for global solutions to the

Isabelle Gallagher

Asymptotics and stability for global solutions to the Alternate Text
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Asymptotics and stability for global solutions to the

Isabelle Gallagher

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34 pages

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DIAMETER PINCHING IN ALMOST POSITIVE RICCI CURVATURE
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DIAMETER PINCHING IN ALMOST POSITIVE RICCI CURVATURE

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DIAMETER PINCHING IN ALMOST POSITIVE RICCI CURVATURE

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7 pages

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The Vlasov Poisson system with infinite mass and energy
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The Vlasov Poisson system with infinite mass and energy

Pierre-Emmanuel Jabin

The Vlasov Poisson system with infinite mass and energy Alternate Text
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The Vlasov Poisson system with infinite mass and energy

Pierre-Emmanuel Jabin

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16 pages

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Traveling waves for nonlinear Schrodinger equations with nonzero conditions at infinity II
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Traveling waves for nonlinear Schrodinger equations with nonzero conditions at infinity II

David Chiron

Traveling waves for nonlinear Schrodinger equations with nonzero conditions at infinity II Alternate Text
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Traveling waves for nonlinear Schrodinger equations with nonzero conditions at infinity II

David Chiron

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71 pages

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