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Notes

Оглавление

1 The random variable could be normally distributed, or Poisson, or binomial, etc.

2 It is sometimes convenient to denote the integrand function by , where can be (deterministic), (random, independent of ), or (random, dependent on ).

3 This construction is also described in Muldowney [115].

4 Recall also that I1 and I2 make reference to a construction .

5 See [MTRV] for discussion of complex‐valued random variables.

6 There are other important stochastic integrals, such as .

Gauge Integral Structures for Stochastic Calculus and Quantum Electrodynamics

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