|
1. |
On linear filtering under dependent wide-band noise |
|
Stochastics,
Volume 23,
Issue 4,
1988,
Page 413-437
A. E. Bashirov,
Preview
|
PDF (798KB)
|
|
摘要:
Two linear filtering problems with wide-band noise on either the signal or the observations are considered. The optimal filters in these problems are obtained as the Kalman-Bucy type. The case when both the signal and the observations are subjected to the effects of wide-band noise is the synthesis of the above-mentioned cases. The other possible cases are discussed.
ISSN:0090-9491
DOI:10.1080/17442508808833502
出版商:Gordon and Breach, Science Publishers, Inc
年代:1988
数据来源: Taylor
|
2. |
Some pairwise independent sequences for which the central limit theorem fails |
|
Stochastics,
Volume 23,
Issue 4,
1988,
Page 439-448
Janson Svante,
Preview
|
PDF (290KB)
|
|
摘要:
Some simple examples are given of stationary, pairwise independent sequences of random variables for which the central limit theorem uterly fails
ISSN:0090-9491
DOI:10.1080/17442508808833503
出版商:Gordon and Breach, Science Publishers, Inc
年代:1988
数据来源: Taylor
|
3. |
Kahane using brownian local times of intersection |
|
Stochastics,
Volume 23,
Issue 4,
1988,
Page 449-464
T. S. Mountford,
Preview
|
PDF (390KB)
|
|
摘要:
We show that if a setEin the positive real line has Hausdorff dimension greater thand/2m, then them-fold algebraic sum of the image ofEbyd-dimensional Brownian motion has an interior point. This extends a result of Kahane. The proof uses techniques found in Rosen (1983) and Geman, Horowitz and Rosen. We then show that the results do not hold for random sets and demonstrate that the above condition on the Hausdorff dimension ofEis not close to being necessary
ISSN:0090-9491
DOI:10.1080/17442508808833504
出版商:Gordon and Breach, Science Publishers, Inc
年代:1988
数据来源: Taylor
|
4. |
Rate of growth of the coalescent set in a coalescing stochastic flow |
|
Stochastics,
Volume 23,
Issue 4,
1988,
Page 465-508
R. W. R. Darling,
Preview
|
PDF (1025KB)
|
|
摘要:
Consider an isotropic stochastic flow in Rd(i.e. a simultaneous random, correlated motion of all points in space), whered=l,2 or 3, such that the joint law of the motion of two particles allows the particles to meet and coalesce in finite time. The coalescent setJtis a random subset of Rdconsisting of the initial positions of particles which have coalesced by timetwith the particle which started at 0. We show that the expected volume ofJtgrows at a rate proportional to whend=1, and at rates close to proportional tot/logt(resp.t) whend= 2 (resp.d=3). We give an example of a coalescing stochastic flow whend= 3. These results are analogous to growth rates of expected population size of a surviving type in the "invasion process" described by Clifford and Sudbury
ISSN:0090-9491
DOI:10.1080/17442508808833505
出版商:Gordon and Breach, Science Publishers, Inc
年代:1988
数据来源: Taylor
|
5. |
Editorial board |
|
Stochastics,
Volume 23,
Issue 4,
1988,
Page -
Preview
|
PDF (66KB)
|
|
ISSN:0090-9491
DOI:10.1080/17442508808833501
出版商:Gordon and Breach Science Publishers
年代:1988
数据来源: Taylor
|
|