The book is devoted to the structural analysis of vector and random (or both) valued countably additive measures, and used for integral representations of random fields. The spaces can be Banach or Frechet types. Special attention is given to Bochner’s boundedness principle and Grothendieck’s representation unifying and simplyfying stochastic integrations. Several stationary aspects, extensions and random currents as well as related multilinear forms are analyzed, whilst numerous new procedures and results are included, and many research areas are opened up which also display the geometric aspects in multi dimensions.
RANDOM AND VECTOR MEASURES /
£134.00 £69.00
This text is devoted to the structural analysis of vector and random (or both) valued countably additive measures, and used for integral representations of random fields. Several stationary aspects and related processes are analyzed whilst numerous new results are included and many research avenues are opened up.
In stock
Weight | 0.0019 kg |
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Dimensions | 9 × 6.1 × 1.3 mm |
Author | |
Publisher | |
Imprint | |
Cover | Hardback |
Pages | 550 |
Language | English |
Edition | |
Dewey | 519.23 (edition:22) |
Readership | Postgraduate / Code: G |
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