Martingal

17 books
MartingalesHermann Dinges
⏱ 1h 15m

Martingales

Hermann Dinges

197175 pp.
Set-indexed martingalesB. Gail Ivanoff
⏱ 3h 32m

Set-indexed martingales

B. Gail Ivanoff

2000212 pp.
Penalising Brownian Paths Lecture Notes in MathematicsMarc Yor
⏱ 4h 35m

Penalising Brownian Paths Lecture Notes in Mathematics

Marc Yor

2009275 pp.
Probability theoryYuan Shih Chow
⏱ 7h 47m

Probability theory

Yuan Shih Chow

1988467 pp.
Calcul stochastique et problèmes de martingalesJean Jacod
⏱ 8h 59m

Calcul stochastique et problèmes de martingales

Jean Jacod

1979539 pp.
Continuous exponential martingales and BMONorihiko Kazamaki
⏱ 1h 30m

Continuous exponential martingales and BMO

Norihiko Kazamaki

199490 pp.
Continuous Martingales and Brownian MotionDaniel Revuz
⏱ 8h 56m

Continuous Martingales and Brownian Motion

Daniel Revuz

1991536 pp.
Probability with martingalesWilliams, David
⏱ 4h 22m

Probability with martingales

Williams, David

1991262 pp.
Processus stochastiquesDominique Foata
⏱ 3h 56m

Processus stochastiques

Dominique Foata

2004236 pp.
Martingale limit theory and its applicationPeter Hall
⏱ 5h 8m

Martingale limit theory and its application

Peter Hall

1980308 pp.
Martingale theory in harmonic analysis and Banach spacesW. A. Woyczyński
⏱ 3h 45m

Martingale theory in harmonic analysis and Banach spaces

W. A. Woyczyński

1982225 pp.
Semi-martingales sur des variétés et martingales conformes sur des variétés analytiques complexesSchwartz, Laurent.
⏱ 2h 12m

Semi-martingales sur des variétés et martingales conformes sur des variétés analytiques complexes

Schwartz, Laurent.

1980132 pp.
Brownian motion and martingales in analysisRichard Durrett
⏱ 5h 28m

Brownian motion and martingales in analysis

Richard Durrett

1984328 pp.
Introduction to stochastic integrationKai Lai Chung
⏱ 3h 54m

Introduction to stochastic integration

Kai Lai Chung

1983234 pp.
Lectures in Probability and StatisticsG. Del Pino
⏱ 8h 14m

Lectures in Probability and Statistics

G. Del Pino

1986494 pp.
Continuous martingales and Brownian motionD. Revuz
⏱ 9h 41m

Continuous martingales and Brownian motion

D. Revuz

1991581 pp.
Classical potential theory and its probabilistic counterpartJoseph L. Doob
⏱ 14h 6m

Classical potential theory and its probabilistic counterpart

Joseph L. Doob

1984846 pp.