activity
20082026
most citedThe effect of dipole-dipole interaction for two atoms with different couplings in non-Markovian environment

86 citations · 104 across the 11 of their papers we have counts for

collaborators

11 papers

cond-mat.stat-mech2026

Long-range self-avoiding walk in one dimension: a Monte Carlo study

Jiang Zhou, Ziyu Liu, Pengcheng Hou +2

We study the one-dimensional long-range self-avoiding walk in the grand-canonical ensemble where the statistical weight of a jump of length decays algebraically as …

cond-mat.stat-mech2026

Fractals of Simple Random Walks in Two Dimensions: A Monte Carlo Study

Jiang Zhou, Ziru Deng, Pengcheng Hou

We present a Monte Carlo study of the fractal geometry of clusters formed by discrete-time simple random walks (sRW) of steps on a periodic square lattice. We ver…

math.PR2016

Alternative approach to derive q-potential measures of refracted spectrally Lévy processes

Jiang Zhou, Lan Wu

For a refracted Lévy process driven by a spectrally negative Lévy process, we use a different approach to derive expressions for its q-potential measures without killing. Unlike pr…

math.PR2016★ 2 cited

Occupation times of general Lévy processes

Lan Wu, Jiang Zhou, Shuang Yu

For an arbitrary Lévy process which is not a compound Poisson process, we are interested in its occupation times. We use a quite novel and useful approach to derive formulas fo…

math.PR2016

A note on refracted Lévy processes without positive jumps

Jiang Zhou, Lan Wu

For a refracted spectrally negative Levy process, we find some new and fantastic formulas for its q-potential measures without killing. Unlike previous results, which are written i…

math.PR2016★ 1 cited

The distribution of refracted Lévy processes with jumps having rational Laplace transforms

Jiang Zhou, Lan Wu

We consider a refracted jump diffusion process having two-sided jumps with rational Laplace transforms. For such a process, by applying a straightforward but interesting approach,…

math.PR2016

Occupation times of generalized Ornstein-Uhlenbeck processes with two-sided exponential jumps

Jiang Zhou, Lan Wu

For an Ornstein-Uhlenbeck process driven by a double exponential jump diffusion process, we obtain formulas for the joint Laplace transform of it and its occupation times. The appr…

math.PR2015

Pricing variable annuities with multi-layer expense strategy

Jiang Zhou, Lan Wu

We study the problem of pricing variable annuities with a multi-layer expense strategy, under which the insurer charges fees from the policyholder's account only when the account v…

math.PR2015

Occupation times of refracted Levy processes with jumps having rational Laplace transforms

Lan Wu, Jiang Zhou

We investigate a refracted Levy process driven by a jump diffusion process, whose jumps have rational Laplace transforms. For such a stochastic process, formulas for the Laplace tr…

quant-ph2009★ 15 cited

Non-Markovian Dynamics of Entanglement for Multipartite Systems

Jiang Zhou, Chengjun Wu, Mingyi Zhu +1

Entanglement dynamics for a couple of two-level atoms interacting with independent structured reservoirs is studied using a non-perturbative approach. It is shown that the revival…

quant-ph2008★ 86 cited

The effect of dipole-dipole interaction for two atoms with different couplings in non-Markovian environment

Yang Li, Jiang Zhou, Hong Guo

Using the nonperturbative method, we study the exact entanglement dynamics of two two-level dipole-dipole interacting atoms coupled to a common non-Markovian reservoir with differe…