|
[25]
|
Matthieu Felsinger and Moritz Kassmann.
Local regularity for parabolic nonlocal operators.
available as SFB 701-preprint no. 12016, 2012.
[ http ]
|
| [24]
|
Bartlomiej Dyda and Moritz
Kassmann. Comparability and regularity estimates for symmetric nonlocal
Dirichlet forms. available as SFB 701-preprint no. 11087, 2011. [ http ]
|
| [23]
|
Moritz Kassmann and Ante Mimica.
Analysis of jump processes with nondegenerate jumping kernels.
available as SFB 701-preprint no. 11084, 2011. [ http ]
|
| [22]
|
Moritz Kassmann. A new formulation
of Harnack's inequality for nonlocal operators. C. R. Math. Acad.
Sci. Paris, 349(11-12):637-640, 2011. [ DOI | http ] |
| [21]
|
Moritz Kassmann. Harnack
inequalities and Hölder regularity estimates for nonlocal
operators revisited. available as SFB 701-preprint no. 11015, 2011.
[ http ]
|
| [20]
|
Richard F. Bass, Moritz
Kassmann, and Takashi Kumagai. Symmetric jump processes: Localization,
heat kernels and convergence. Ann. Inst. H. Poincaré
Probab. Statist., 46(1):59-71, 2010. [ DOI | http ]
|
| [19]
|
Helmut Abels and Moritz Kassmann.
The Cauchy problem and the martingale problem for integro-differential
operators with non-smooth kernels. Osaka J. Math.,
46(3):661-683, 2009. [ http ]
|
| [18]
|
Martin T. Barlow,
Richard F. Bass, Zhen-Qing Chen, and Moritz Kassmann. Non-local
Dirichlet forms and symmetric jump processes. Trans. Amer. Math.
Soc., 361(4):1963-1999, 2009. [ DOI | http ]
|
| [17]
|
Ryad Husseini and Moritz Kassmann.
Jump processes, L-harmonic functions, continuity estimates
and the Feller property. Ann. Inst. Henri Poincaré Probab.
Stat., 45(4):1099-1115, 2009. [ DOI | http ] |
| [16]
|
Moritz Kassmann. A priori estimates
for integro-differential operators with measurable kernels. Calc.
Var. Partial Differential Equations, 34(1):1-21, 2009. [ DOI | http ] |
| [15]
|
H. Abels and M. Kassmann.
An analytic approach to purely nonlocal Bellman equations arising in
models of stochastic control. J. Differential Equations,
236(1):29-56, 2007. [ DOI | http ] |
| [14]
|
Ryad Husseini and Moritz Kassmann.
Markov chain approximations for symmetric jump processes. Potential
Anal., 27(4):353-380, 2007. [ DOI | http ] |
| [13]
|
Moritz Kassmann. The classical
Harnack inequality fails for nonlocal operators. available as SFB
611-preprint No. 360, 2007. [ http ]
|
| [12]
|
Moritz Kassmann. Harnack
inequalities: an introduction. Bound. Value Probl., pages
Art. ID 81415, 21, 2007. [ .html ]
|
| [11]
|
Moritz Kassmann. The theory of De
Giorgi for non-local operators. C. R. Math. Acad. Sci. Paris,
345(11):621-624, 2007. [ DOI | http ] |
| [10]
|
M. Kassmann and W. R.
Madych. Difference quotients and elliptic mixed boundary value problems
of second order. Indiana Univ. Math. J., 56(3):1047-1082,
2007. [ DOI |
http ]
|
| [9]
|
Jens Frehse and Moritz Kassmann.
Nonlinear partial differential equations of fourth order under mixed
boundary conditions. Math. Z., 254(1):33-54, 2006. [ DOI | http ] |
| [8]
|
Moritz Kassmann. L-harmonische
Funktionen
und
Sprungprozesse.
Mitt. Dtsch. Math.-Ver.,
14(2):80-87, 2006. |
| [7]
|
Richard F. Bass and Moritz
Kassmann. Harnack inequalities for non-local operators of variable
order. Trans. Amer. Math. Soc., 357(2):837-850 (electronic),
2005. [ DOI |
http ]
|
| [6]
|
Richard F. Bass and Moritz
Kassmann. Hölder continuity of harmonic functions with respect to
operators of variable order. Comm. Partial Differential Equations,
30(7-9):1249-1259,
2005.
[ DOI |
http ]
|
| [5]
|
Carsten Ebmeyer, Jens Frehse, and
Moritz Kassmann. Boundary regularity for nonlinear elliptic systems:
applications to the transmission problem. In Geometric analysis
and nonlinear partial differential equations, pages 505-517.
Springer, Berlin, 2003. |
| [4]
|
Moritz Kassmann. On regularity for
Beurling-Deny type Dirichlet forms. Potential Anal.,
19(1):69-87, 2003. [ DOI | http ] |
| [3]
|
Moritz Kassmann. A note on integral
inequalities and embeddings of Besov spaces. JIPAM. J. Inequal.
Pure Appl. Math., 4(5):Article 107, 3 pp. (electronic), 2003.
[ http ]
|
| [2]
|
Moritz Kassmann and Mark
Steinhauer. Existence of a generalized Green function for
integro-differential operators of fractional order. In Nonlinear
problems in mathematical physics and related topics, I,
volume 1 of Int. Math. Ser. (N. Y.), pages 187-202.
Kluwer/Plenum, New York, 2002. |
| [1]
|
Moritz Kaßmann. Harnack-Ungleichungen
für
nichtlokale
Differentialoperatoren
und Dirichlet-Formen.
Bonner Mathematische Schriften [Bonn Mathematical Publications], 336.
Universität Bonn Mathematisches Institut, Bonn, 2001.
Dissertation, Rheinische Friedrich-Wilhelms-Universität Bonn,
Bonn, 2000. |