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Exact couples (section 14 of Bott Tu book "Differential Forms in Algebraic Topology")

score 113 · Answer 1 · 2026-03-26 19:02:08

113

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Exact couples (section 14 of Bott Tu book "Differential Forms in Algebraic Topology")

Published on 26 Mar 2026 - 19:02

score 191 · Answer 2 · 2020-10-14 07:58:44

191

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Meaning of $\bigotimes $

Published on 14 Oct 2020 - 7:58

score 52 · Answer 3 · 2020-10-24 09:14:25

52

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Intepretation of $\begin{Bmatrix} \tau(\omega) \leq t \end{Bmatrix} \in \Im_t$

Published on 24 Oct 2020 - 9:14

score 38 · Answer 4 · 2020-10-27 20:49:16

38

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Determine explicitly the set of reachable $K = {(H · S)_1 : H ∈ H}.$

Published on 27 Oct 2020 - 20:49

score 173 · Answer 5 · 2020-10-30 09:54:57

173

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What does filtration contains (Stochastic calculus for finance)

Published on 30 Oct 2020 - 9:54

score 141 · Answer 6 · 2020-11-01 18:32:48

141

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Equivalent condition for a process to have independent increments

Published on 01 Nov 2020 - 18:32

score 72 · Answer 7 · 2020-11-04 19:15:04

72

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Throw dice till numbers are the same

Published on 04 Nov 2020 - 19:15

score 215 · Answer 8 · 2020-11-19 15:41:08

215

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Example of filtration

Published on 19 Nov 2020 - 15:41

score 599 · Answer 9 · 2020-11-22 22:52:51

599

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Intersection multiplicity does not go down after restriction to closed subvariety: proof using filtrations

Published on 22 Nov 2020 - 22:52

score 73 · Answer 10 · 2020-11-23 08:57:46

73

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Chosing the right setup for stochastic process

Published on 23 Nov 2020 - 8:57

score 43 · Answer 11 · 2020-11-23 17:46:47

43

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$X_i\sim\text{Exp}(1), S_n=\sum_{i=1}^nX_i.$ $\mathbb{E}(\frac{e^{S_{n+1}}(n+1)!}{(1+S_{n+1})^{n+2}}|\mathcal{F_n})=\frac{e^{S_n}n!}{(1+S_n)^{n+1}}$?

Published on 23 Nov 2020 - 17:46

score 402 · Answer 12 · 2020-12-11 17:03:52

402

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In the definition of a Stopping Time, how important are the conditions on the Filtration being complete and right-continuous?

Published on 11 Dec 2020 - 17:03

score 322 · Answer 13 · 2020-12-13 16:26:36

322

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Problem about martingale, bounded stopping time

Published on 13 Dec 2020 - 16:26

score 96 · Answer 14 · 2020-12-25 08:35:06

96

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Conditional expectation of a smaller filtration

Published on 25 Dec 2020 - 8:35

score 80 · Answer 15 · 2021-01-07 15:31:25

80

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$L^0( \mathbb P | \mathcal F_0 ; || \cdot ||_{\mathbb R^d} ) \subset L^0( \mathbb P | \mathcal F_1 ; || \cdot ||_{\mathbb R^d} ) $?

Published on 07 Jan 2021 - 15:31

List Question

Exact couples (section 14 of Bott Tu book "Differential Forms in Algebraic Topology")

Meaning of $\bigotimes $

Intepretation of $\begin{Bmatrix} \tau(\omega) \leq t \end{Bmatrix} \in \Im_t$

Determine explicitly the set of reachable $K = {(H · S)_1 : H ∈ H}.$

What does filtration contains (Stochastic calculus for finance)

Equivalent condition for a process to have independent increments

Throw dice till numbers are the same

Example of filtration

Intersection multiplicity does not go down after restriction to closed subvariety: proof using filtrations

Chosing the right setup for stochastic process

$X_i\sim\text{Exp}(1), S_n=\sum_{i=1}^nX_i.$ $\mathbb{E}(\frac{e^{S_{n+1}}(n+1)!}{(1+S_{n+1})^{n+2}}|\mathcal{F_n})=\frac{e^{S_n}n!}{(1+S_n)^{n+1}}$?

In the definition of a Stopping Time, how important are the conditions on the Filtration being complete and right-continuous?

Problem about martingale, bounded stopping time

Conditional expectation of a smaller filtration

$L^0( \mathbb P | \mathcal F_0 ; || \cdot ||_{\mathbb R^d} ) \subset L^0( \mathbb P | \mathcal F_1 ; || \cdot ||_{\mathbb R^d} ) $?

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