Results 241 to 250 of about 235,890 (287)
Some of the next articles are maybe not open access.
On weak convergence of probability measures, channel capacity and code error probabilities
IEEE Transactions on Information Theory, 1996Let \({\mathcal X}\) be the possibly infinite set of channel inputs and \({\mathcal Y}\) the output alphabet where \({\mathcal Y}\) is the Borel \(\sigma\)-field of a separable metric space \(({\mathcal Y},d)\). A channel \({\mathcal C}\) is a family of probability measures on \({\mathcal Y}\), i.e., \({\mathcal C}=(P^x)_{x\in{\mathcal X}}\) where \(P ...
H. Schwarte
semanticscholar +2 more sources
Almost sure weak convergence of random probability measures
Stochastics, 2006Given a sequence (μ n ) of random probability measures on a metric space S, consider the conditions: (i) μ n →μ (weakly) a.s. for some random probability measure μ on S; (ii) μ n (f) converges a.s. for all f∈C b (S). Then, (i) implies (ii), while the converse is not true, even if S is separable. For (i) and (ii) to be equivalent, it is enough that S is
P. Berti, L. Pratelli, P. Rigo
semanticscholar +4 more sources
Weak convergence of probability measures and random functions in the function space D[0,∞)
Journal of Applied Probability, 1973This paper extends the theory of weak convergence of probability measures and random functions in the function space D[0,1] to the case D [0,∞), elaborating ideas of C. Stone and W. Whitt. 7)[0,∞) is a suitable space for the analysis of many processes appearing in applied probability.
T. Lindvall
semanticscholar +2 more sources
On Weak Convergence of Probability Measures in a Banach Space
Journal of Mathematical Sciences, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A. Baushev
semanticscholar +2 more sources
Weak Convergence of Probability Measures Revisited [PDF]
The hypo-convergence of upper semicontinuous functions provides a natural framework for the study of the convergence of probability measures. This approach also yields some further characterizations of weak convergence and tightness.
Salinetti, G., Wets, R.J.-B.
openaire +2 more sources
Infosys Science Foundation Series, 2020
The paper considers semilinear stochastic evolution equations in real Hilbert spaces. The goal here is to establish the weak convergence of probability measures induced by mild solutions of Trotter–Kato approximating equations.
T. Govindan
semanticscholar +2 more sources
The paper considers semilinear stochastic evolution equations in real Hilbert spaces. The goal here is to establish the weak convergence of probability measures induced by mild solutions of Trotter–Kato approximating equations.
T. Govindan
semanticscholar +2 more sources
Weak convergence of probability measures of Yosida approximate mild solutions of neutral SPDEs
Statistics & Probability Letters, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
T. Govindan
semanticscholar +3 more sources
Weak convergence of probability measures in the spaces of continuously differentiable functions
Siberian Mathematical Journal, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
S. Prigarin
semanticscholar +2 more sources
Weak Convergence of Probability Measures
International Encyclopedia of Statistical Science, 2011M. Merkle
semanticscholar +2 more sources
Semigroup Forum, 2004
Let \(S\) be a completely simple semigroup with a given Rees product structure \(A\times B\times C\). A subsemigroup of \(S\) is called a product subsemigroup if it can be represented in a way compatible with the product structure. The authors give conditions under which a subsemigroup of \(S\) is such a product subsemigroup. The area of application of
G. Budzban, A. Mukherjea
semanticscholar +2 more sources
Let \(S\) be a completely simple semigroup with a given Rees product structure \(A\times B\times C\). A subsemigroup of \(S\) is called a product subsemigroup if it can be represented in a way compatible with the product structure. The authors give conditions under which a subsemigroup of \(S\) is such a product subsemigroup. The area of application of
G. Budzban, A. Mukherjea
semanticscholar +2 more sources

