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Polynomial processes and their applications to mathematical finance
We introduce a class of Markov processes, called m-polynomial, for which the calculation of
(mixed) moments up to order m only requires the computation of matrix exponentials. This …
(mixed) moments up to order m only requires the computation of matrix exponentials. This …
A mild Itô formula for SPDEs
This article introduces a certain class of stochastic processes, which we suggest calling mild
Itô processes, and a new, somehow mild, Itô-type formula for such processes. Examples of …
Itô processes, and a new, somehow mild, Itô-type formula for such processes. Examples of …
A general HJM framework for multiple yield curve modelling
We propose a general framework for modelling multiple yield curves which have emerged
after the last financial crisis. In a general semimartingale setting, we provide an HJM …
after the last financial crisis. In a general semimartingale setting, we provide an HJM …
Affine processes are regular
We show that stochastically continuous, time-homogeneous affine processes on the
canonical state space R _ ≧ 0^ m * R^ n are always regular. In the paper of Duffie et al.(Ann …
canonical state space R _ ≧ 0^ m * R^ n are always regular. In the paper of Duffie et al.(Ann …
Term structure models driven by Wiener processes and Poisson measures: existence and positivity
In the spirit of [T. Björk et al., Finance Stoch., 1 (1997), pp. 141–174], we investigate term
structure models driven by Wiener processes and Poisson measures with forward curve …
structure models driven by Wiener processes and Poisson measures with forward curve …
Stochastic integration in Banach spaces
V Mandrekar, B Rüdiger - Probability theory and stochastic modelling (1st …, 2015 - Springer
The study of stochastic differential equations (SDEs) driven by Lévy processes in R
originated in the book by Skorokhod [97]. In view of the Lévy–Itô decomposition, he reduced …
originated in the book by Skorokhod [97]. In view of the Lévy–Itô decomposition, he reduced …
A new higher-order weak approximation scheme for stochastic differential equations and the Runge–Kutta method
M Ninomiya, S Ninomiya - Finance and Stochastics, 2009 - Springer
The authors report on the construction of a new algorithm for the weak approximation of
stochastic differential equations. In this algorithm, an ODE-valued random variable whose …
stochastic differential equations. In this algorithm, an ODE-valued random variable whose …
[LIBRO][B] The dynamics of nonlinear reaction-diffusion equations with small Lévy noise
A Debussche, M Högele, P Imkeller - 2013 - Springer
Dynamical systems perturbed by small random noise have received a vast attention over the
last decades in many areas of science extending from physics through chemistry and …
last decades in many areas of science extending from physics through chemistry and …
[PDF][PDF] Strong averaging principle for slow-fast SPDEs with Poisson random measures
J Xu, Y Miao, J Liu - Discrete Contin. Dyn. Syst. Ser. B, 2015 - researchgate.net
This work concerns the problem associated with an averaging principle for two-time-scales
stochastic partial differential equations (SPDEs) driven by cylindrical Wiener processes and …
stochastic partial differential equations (SPDEs) driven by cylindrical Wiener processes and …
A feasible central limit theorem for realised covariation of SPDEs in the context of functional data
The online supplement [18] to this article contains the formal proofs of the results. Section A
of this supplement recalls important notation, Section B gives necessary technical results …
of this supplement recalls important notation, Section B gives necessary technical results …