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Preprints 2019


19064 Simon HolbachPDF

Positive Harris recurrence for degenerate diffusions with internal variables and randomly perturbed time-periodic input

Project: B4

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Positive Harris recurrence for degenerate diffusions with internal variables and randomly perturbed time-periodic input


Authors: Simon Holbach Projects: B4
Submission Date: 09.08.2019 Submitter: Ellen Baake
Download: PDF Link: 19064

19063 Michael Baake, Uwe GrimmPDF

Fourier transform of Rauzy fractals and point spectrum of 1D Pisot inflation tilings

Project: A6

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Fourier transform of Rauzy fractals and point spectrum of 1D Pisot inflation tilings


Authors: Michael Baake, Uwe Grimm Projects: A6
Submission Date: 02.08.2019 Submitter: Sebastian Herr
Download: PDF Link: 19063

19062 Simon Noah NowakPDF

$H^{s,p}$ regularity theory for a class of nonlocal elliptic equations

Project: A3

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$H^{s,p}$ regularity theory for a class of nonlocal elliptic equations


Authors: Simon Noah Nowak Projects: A3
Submission Date: 24.07.2019 Submitter: Alexander Grigor'yan
Download: PDF Link: 19062

19061 Michael Röckner, Xiaobin Sun, Longjie XiePDF

Strong and weak convergence in the averaging principle for SDEs with Hölder coefficients

Project: B1

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Strong and weak convergence in the averaging principle for SDEs with Hölder coefficients


Authors: Michael Röckner, Xiaobin Sun, Longjie Xie Projects: B1
Submission Date: 22.07.2019 Submitter: L’ubomír Baňas
Download: PDF Link: 19061

19060 Benjamin Gess, Martina HofmanováPDF

Well-posedness and regularity for quasilinear degenerate parabolic-hyperbolic SPDE

Project: B1

To appear: The Annals of Probability (2019)

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Well-posedness and regularity for quasilinear degenerate parabolic-hyperbolic SPDE


Authors: Benjamin Gess, Martina Hofmanová Projects: B1
Submission Date: 17.07.2019 Submitter: Barbara Gentz
Download: PDF Link: 19060
To appear: The Annals of Probability (2019)

19059 Benjamin Fehrman, Benjamin GessPDF

Well-posedness of nonlinear diffusion equations with nonlinear, conservative noise

Project: B1

To appear: Archive for Rational Mechanics and Analysis (ARMA) (2019)

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Well-posedness of nonlinear diffusion equations with nonlinear, conservative noise


Authors: Benjamin Fehrman, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19059
To appear: Archive for Rational Mechanics and Analysis (ARMA) (2019)

19058 Benjamin Gess, Cheng Ouyang, Samy TindelPDF

Density bounds for solutions to differential equations driven by Gaussian rough paths

Project: B1

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Density bounds for solutions to differential equations driven by Gaussian rough paths


Authors: Benjamin Gess, Cheng Ouyang, Samy Tindel Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19058

19055 Benjamin Gess, Panagiotis E. SouganidisPDF

Stochastic non-isotropic degenerate parabolic-hyperbolic equations

Project: B1

To appear: Stochastic Process. Appl. (SPA) (2019)

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Stochastic non-isotropic degenerate parabolic-hyperbolic equations


Authors: Benjamin Gess, Panagiotis E. Souganidis Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19055
To appear: Stochastic Process. Appl. (SPA) (2019)

19054 Benjamin GessPDF

Regularization and well-posedness by noise for ordinary and partial differential equations

Project: B1

To appear: Stochastic Partial Differential Equations and Related Fields, Springer Proceedings in Mathematics & Statistics (2019)

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Regularization and well-posedness by noise for ordinary and partial differential equations


Authors: Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19054
To appear: Stochastic Partial Differential Equations and Related Fields, Springer Proceedings in Mathematics & Statistics (2019)

19053 Paul Gassiat, Benjamin GessPDF

Regularization by noise for stochastic Hamilton-Jacobi equations

Project: B1

To appear: Probability Theory and Related Fields (2019)

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Regularization by noise for stochastic Hamilton-Jacobi equations


Authors: Paul Gassiat, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19053
To appear: Probability Theory and Related Fields (2019)

19052 Benjamin Gess, Mario MaurelliPDF

Well-posedness by noise for scalar conservation laws

Project: B1

To appear: Comm. Partial Differential Equations (CPDE) (2019)

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Well-posedness by noise for scalar conservation laws


Authors: Benjamin Gess, Mario Maurelli Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19052
To appear: Comm. Partial Differential Equations (CPDE) (2019)

19050 Benjamin Gess, Scott SmithPDF

Stochastic continuity equations with conservative noise

Project: B1

To appear: J. Math. Pures Appl. (JMPA) (2019)

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Stochastic continuity equations with conservative noise


Authors: Benjamin Gess, Scott Smith Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19050
To appear: J. Math. Pures Appl. (JMPA) (2019)

19049 Konstantinos Dareiotis, Benjamin GessPDF

Supremum estimates for degenerate, quasilinear stochastic partial differential equations

Project: B1

To appear: Annales de l’Institut Henri Poincare (B) Probability and Statistics (2019)

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Supremum estimates for degenerate, quasilinear stochastic partial differential equations


Authors: Konstantinos Dareiotis, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19049
To appear: Annales de l’Institut Henri Poincare (B) Probability and Statistics (2019)

19048 Konstantinos Dareiotis, Máté Gerencsér, Benjamin GessPDF

Entropy solutions for stochastic porous media equations

Project: B1

To appear: J. Differential Equations (JDE) (2019)

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Entropy solutions for stochastic porous media equations


Authors: Konstantinos Dareiotis, Máté Gerencsér, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19048
To appear: J. Differential Equations (JDE) (2019)

19047 Michele Coghi, Benjamin GessPDF

Stochastic nonlinear Fokker-Planck equations

Project: B1

To appear: Nonlinear Analysis. Theory, Methods & Applications (2019)

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Stochastic nonlinear Fokker-Planck equations


Authors: Michele Coghi, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19047
To appear: Nonlinear Analysis. Theory, Methods & Applications (2019)

19046 Paul Gassiat, Benjamin Gess, Pierre-Louis Lions, Panagiotis E. SouganidisPDF

Speed of propagation for Hamilton-Jacobi equations with multiplicative rough time dependence and convex Hamiltonians

Project: B1

To appear: Probability Theory and Related Fields (2019)

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Speed of propagation for Hamilton-Jacobi equations with multiplicative rough time dependence and convex Hamiltonians


Authors: Paul Gassiat, Benjamin Gess, Pierre-Louis Lions, Panagiotis E. Souganidis Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19046
To appear: Probability Theory and Related Fields (2019)

19045 Sebastian Becker, Benjamin Gess, Arnulf Jentzen, Peter KloedenPDF

Lower and upper bounds for strong approximation errors for numerical approximations of stochastic heat equations

Project: B1

To appear: BIT Numerical Mathematics (2019)

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Lower and upper bounds for strong approximation errors for numerical approximations of stochastic heat equations


Authors: Sebastian Becker, Benjamin Gess, Arnulf Jentzen, Peter Kloeden Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19045
To appear: BIT Numerical Mathematics (2019)

19042 Sebastian Becker, Benjamin Gess, Arnulf Jentzen, Peter KloedenPDF

Strong convergence rates for explicit space-time discrete numerical approximations of stochastic Allen-Cahn equations

Project: B1

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Strong convergence rates for explicit space-time discrete numerical approximations of stochastic Allen-Cahn equations


Authors: Sebastian Becker, Benjamin Gess, Arnulf Jentzen, Peter Kloeden Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19042

19041 Benjamin Gess, Cheng Ouyang, Samy TindelPDF

Density bounds for solutions to differential equations driven by Gaussian rough paths

Project: B1

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Density bounds for solutions to differential equations driven by Gaussian rough paths


Authors: Benjamin Gess, Cheng Ouyang, Samy Tindel Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19041

19040 Benjamin Fehrman, Benjamin GessPDF

Path-by-path well-posedness of nonlinear diffusion equations with multiplicative noise

Project: B1

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Path-by-path well-posedness of nonlinear diffusion equations with multiplicative noise


Authors: Benjamin Fehrman, Benjamin Gess Projects: B1
Submission Date: 10.07.2019 Submitter: Martina Hofmanová
Download: PDF Link: 19040

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