Gaussian measure

Results: 32



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1Gaussian multiplicative chaos and KPZ duality Julien Barral∗ , Xiong Jin† R´ emi Rhodes‡ , and Vincent Vargas‡ Abstract: This paper is concerned with the construction of atomic Gaussian multiplicative chaos and

Gaussian multiplicative chaos and KPZ duality Julien Barral∗ , Xiong Jin† R´ emi Rhodes‡ , and Vincent Vargas‡ Abstract: This paper is concerned with the construction of atomic Gaussian multiplicative chaos and

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Source URL: personalpages.manchester.ac.uk

Language: English - Date: 2013-09-19 07:58:33
2ABSOLUTE CONTINUITY BETWEEN THE WIENER AND STATIONARY GAUSSIAN MEASURES U. KEICH Abstract. It is known that the entropy distance between two Gaussian measures is finite if, and only if, they are absolutely continuous wi

ABSOLUTE CONTINUITY BETWEEN THE WIENER AND STATIONARY GAUSSIAN MEASURES U. KEICH Abstract. It is known that the entropy distance between two Gaussian measures is finite if, and only if, they are absolutely continuous wi

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2002-12-17 00:51:36
3THE ENTROPY DISTANCE BETWEEN THE WIENER AND STATIONARY GAUSSIAN MEASURES U. KEICH Abstract. Investigating the entropy distance between the Wiener measure,Wt0 ,τ , and stationary Gaussian measures, Qt0 ,τ on the space o

THE ENTROPY DISTANCE BETWEEN THE WIENER AND STATIONARY GAUSSIAN MEASURES U. KEICH Abstract. Investigating the entropy distance between the Wiener measure,Wt0 ,τ , and stationary Gaussian measures, Qt0 ,τ on the space o

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2002-12-17 00:47:48
4Gaussian Measures and Commutators Sabrina Gonzalez Pasterski (Dated: March 10, 2014) I show how defining a field with a gaussian measure gives rise to a classical interpretation of the equal time commutation relations fo

Gaussian Measures and Commutators Sabrina Gonzalez Pasterski (Dated: March 10, 2014) I show how defining a field with a gaussian measure gives rise to a classical interpretation of the equal time commutation relations fo

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Source URL: physicsgirl.com

Language: English - Date: 2014-08-05 16:32:10
    5Fields with a Gaussian Measure Sabrina Gonzalez Pasterski (Dated: March 17, 2014) R Qn  In this paper, I calculate

    Fields with a Gaussian Measure Sabrina Gonzalez Pasterski (Dated: March 17, 2014) R Qn In this paper, I calculate

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    Source URL: physicsgirl.com

    Language: English - Date: 2014-08-05 16:32:49
      6ON THE GAUSSIAN CONCENTRATION INEQUALITY AND ITS RELATION TO THE GAUSSIAN SURFACE AREA (PRELIMINARY VERSION) GALYNA LIVSHYTS Abstract. Let γ2 be a standard Gaussian measure in Rn . For a given measurable set Q in Rn , l

      ON THE GAUSSIAN CONCENTRATION INEQUALITY AND ITS RELATION TO THE GAUSSIAN SURFACE AREA (PRELIMINARY VERSION) GALYNA LIVSHYTS Abstract. Let γ2 be a standard Gaussian measure in Rn . For a given measurable set Q in Rn , l

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      Source URL: www.math.kent.edu

      Language: English - Date: 2014-09-15 15:23:32
        7Empirical and multiplier bootstrap for suprema of empirical processes of increasing complexity, and related Gaussian couplings. Victor Chernozhukova , Denis Chetverikovb , Kengo Katoc a

        Empirical and multiplier bootstrap for suprema of empirical processes of increasing complexity, and related Gaussian couplings. Victor Chernozhukova , Denis Chetverikovb , Kengo Katoc a

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        Source URL: www.econ.ucla.edu

        Language: English - Date: 2015-05-27 16:36:02
        8An Introduction to Stochastic PDEs July 24, 2009 Martin Hairer The University of Warwick / Courant Institute

        An Introduction to Stochastic PDEs July 24, 2009 Martin Hairer The University of Warwick / Courant Institute

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        Source URL: www.hairer.org

        Language: English - Date: 2009-07-24 10:13:17
        9Some Applications of Gaussian Measures to Analysis Daniel Stroock, MIT Given a probability measure µ on R and a number σ ∈ R, define µσ to be the distribution of x σx under µ. Let γ be the standard Gaussian meas

        Some Applications of Gaussian Measures to Analysis Daniel Stroock, MIT Given a probability measure µ on R and a number σ ∈ R, define µσ to be the distribution of x σx under µ. Let γ be the standard Gaussian meas

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        Source URL: www.math.ku.dk

        - Date: 2015-05-07 17:31:16
          10Gaussian measures and Bochner’s theorem Jordan Bell  Department of Mathematics, University of Toronto April 30, 2015

          Gaussian measures and Bochner’s theorem Jordan Bell Department of Mathematics, University of Toronto April 30, 2015

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          Source URL: individual.utoronto.ca

          Language: English - Date: 2015-04-30 18:21:44