Access the full text.
Sign up today, get DeepDyve free for 14 days.
A. Zaanen (1983)
Riesz Spaces, II
V. Troitsky (2005)
Martingales in Banach LatticesPositivity, 9
Gh. Stoica (1990)
Martingales in vector lattices IBull. Math. Soc. Sci. Math. Roumanie, 34
Wen-Chi Kuo, C. Labuschagne, B. Watson (2007)
Ergodic theory and the Strong Law of Large Numbers on Riesz spacesJournal of Mathematical Analysis and Applications, 325
Wen-Chi Kuo, C. Labuschagne, B. Watson (2004)
Discrete-time stochastic processes on Riesz spacesIndagationes Mathematicae, 15
C. Aliprantis, O. Burkinshaw (2006)
Positive Operators
(1994)
The structure of stochastic processes in normed vector lattices, Stud
Hailegebriel Gessesse, V. Troitsky (2011)
Martingales in Banach lattices, IIPositivity, 15
김동식, 이수연 (2005)
Conditional Expectation을 이용한 영상의 노출 보정Scientific Programming, 42
B. Watson (2009)
An Andô-Douglas type theorem in Riesz spaces with a conditional expectationPositivity, 13
(2006)
Stochastic processes on vector lattices, Thesis, University of the Witwatersrand
X. Lin (2006)
Discrete‐Time Stochastic Processes
(2002)
Operators representable as multiplicationconditional expectation operators
J. Grobler (2010)
Continuous stochastic processes in Riesz spaces: the Doob–Meyer decompositionPositivity, 14
(2005)
Zero-one laws for Riesz space and fuzzy random variables, Fuzzy logic, soft computing and computational intelligence
Wen-Chi Kuo, C. Labuschagne, B. Watson (2006)
Convergence of Riesz space martingalesIndagationes Mathematicae, 17
R. Demarr (1966)
A Martingale Convergence Theorem in Vector LatticesCanadian Journal of Mathematics, 18
P. Meyer-Nieberg (1991)
Banach Lattices
B. Vulikh, L. Boron, A. Zaanen, 井関 清志 (1967)
Introduction to the Theory of Partially Ordered Spaces
H. Schaefer (1975)
Banach Lattices and Positive Operators
D. Fremlin (1974)
Topological Riesz Spaces and Measure Theory
C. Aliprantis, O. Burkinshaw (1978)
Locally solid Riesz spaces
(1971)
Riesz Spaces I, North-Holland Publishing
Wen-Chi Kuo, C. Labuschagne, B. Watson (2005)
Conditional expectations on Riesz spacesJournal of Mathematical Analysis and Applications, 303
I. Karatzas (1987)
Brownian Motion and Stochastic CalculusElearn
(2004)
An upcrossing theorem for martingales on Riesz spaces, Soft methodology and random information
I. Karatzas, S.E. Shreve (1991)
Brownian motion and stochastic calculus, Graduate Texts in Mathematics
Order convergence and decompositions of stochastic processes , An . Univ . Bucuresti Mat
A. Zaanen (1997)
Introduction to Operator Theory in Riesz Spaces
The notions of stopping times and stopped processes for continuous stochastic processes are defined and studied in the framework of Riesz spaces. This leads to a formulation and proof of Doob’s optional sampling theorem.
Positivity – Springer Journals
Published: Feb 17, 2011
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.