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Mathematik (RPTU in Kaiserslautern)

Rheinland-Pfälzische Technische Universität Kaiserslautern-Landau

Gottlieb Daimler-Str., 67663 Kaiserslautern
  • 0631/205-2251
  • 0631/205-4427
Publikationen
Ergebnisse pro Seite:  10

Bock, Wolfgang; Fattler, Torben; Streit, Ludwig

Stochastic Quantization for the Fractional Edwards Measure

ACTA APPLICANDAE MATHEMATICAE. Bd. 151. H. 1. 2017 S. 81 - 88


Bock, Wolfgang; Capraro, Patrick

THE HAMILTONIAN PATH INTEGRAL FOR POTENTIALS OF THE ALBEVERIO HOEGH-KROHN CLASS-A WHITE NOISE APPROACH

REPORTS ON MATHEMATICAL PHYSICS. Bd. 79. H. 1. 2017 S. 89 - 109


Bock, Wolfgang; da Silva, Jose Luis

Wick type SDEs driven by grey Brownian motion

STRUCTURE, FUNCTION AND DYNAMICS FROM NM TO GM. Bd. 1871. 2017



Bock, Wolfgang; da Silva, Jose Luis; Suryawan, Herry P.

Local times for multifractional Brownian motion in higher dimensions: A white noise approach

INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS. Bd. 19. H. 4. 2016


Bock, Wolfgang; Oliveira, Maria Joao; da Silva, Jose Luis et al.

Polymer measure: Varadhan's renormalization revisited

REVIEWS IN MATHEMATICAL PHYSICS. Bd. 27. H. 3. 2015


Bock, Wolfgang; Bornales, Jinky B.; Cabahug, Cresente O. et al.

Scaling Properties of Weakly Self-Avoiding Fractional Brownian Motion in One Dimension

JOURNAL OF STATISTICAL PHYSICS. Bd. 161. H. 5. 2015 S. 1155 - 1162


Bock, Wolfgang; Grothaus, Martin

The Hamiltonian path integrand for the charged particle in a constant magnetic field as white noise distribution

INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS. Bd. 18. H. 2. 2015


Bock, Wolfgang

HAMILTONIAN PATH INTEGRALS IN MOMENTUM SPACE REPRESENTATION VIA WHITE NOISE TECHNIQUES

REPORTS ON MATHEMATICAL PHYSICS. Bd. 73. H. 1. 2014 S. 91 - 107


Bock, Wolfgang; Götz, Thomas; Grothaus, Martin et al.

Parameter Estimation from Occupation Times: A White Noise Approach

Communications on Stochastic Analysis. Bd. 8. H. 4. Baton Rouge, LA: Louisiana State University 2014 S. 489 - 499