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Dive into the research topics where Wenhua Wang is active.

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Featured researches published by Wenhua Wang.


Science China-physics Mechanics & Astronomy | 2014

An upper bound for the adiabatic approximation error

Wenhua Wang; ZhiHua Guo; HuaiXin Cao

In this paper, we derive an upper bound for the adiabatic approximation error, which is the distance between the exact solution to a Schrödinger equation and the adiabatic approximation solution. As an application, we obtain an upper bound for 1 minus the fidelity of the exact solution and the adiabatic approximation solution to a Schrödinger equation.


Entropy | 2016

Generalized Robustness of Contextuality

HuiXian Meng; HuaiXin Cao; Wenhua Wang; Yajing Fan; Liang Chen

Motivated by the importance of contextuality and a work on the robustness of the entanglement of mixed quantum states, the robustness of contextuality (RoC) R C ( e ) of an empirical model e against non-contextual noises was introduced and discussed in Science China Physics, Mechanics and Astronomy (59(4) and 59(9), 2016). Because noises are not always non-contextual, this paper introduces and discusses the generalized robustness of contextuality (GRoC) R g ( e ) of an empirical model e against general noises. It is proven that R g ( e ) = 0 if and only if e is non-contextual. This means that the quantity R g can be used to distinguish contextual empirical models from non-contextual ones. It is also shown that the function R g is convex on the set of all empirical models and continuous on the set of all no-signaling empirical models. For any two empirical models e and f such that the generalized relative robustness of e with respect to f is finite, a fascinating relationship between the GRoCs of e and f is proven, which reads R g ( e ) R g ( f ) ≤ 1 . Lastly, for any n-cycle contextual box e, a relationship between the GRoC R g ( e ) and the extent Δ e of violating the non-contextual inequalities is established.


Quantum Information Processing | 2016

Two generalized Wigner–Yanase skew information and their uncertainty relations

ZhengLi Chen; Lili Liang; Haojing Li; Wenhua Wang

In this paper, we first define two generalized Wigner–Yanase skew information


Quantum Information Processing | 2018

Estimations of the errors between the evolving states generated by two Hamiltonians with the same initial state

Wenhua Wang; HuaiXin Cao; ZhengLi Chen


Quantum Information Processing | 2018

Uncertainty relations with the generalized Wigner–Yanase–Dyson skew information

Yajing Fan; HuaiXin Cao; Wenhua Wang; Huixian Meng; Liang Chen

|K_{\rho ,\alpha }|(A)


Theoretical and Mathematical Physics | 2017

Adiabatic approximation for the evolution generated by an A -uniformly pseudo-Hermitian Hamiltonian

Wenhua Wang; HuaiXin Cao; ZhengLi Chen


Science China-physics Mechanics & Astronomy | 2014

Computable upper bounds for the adiabatic approximation errors

BaoMin Yu; HuaiXin Cao; ZhiHua Guo; Wenhua Wang

|Kρ,α|(A) and


Science China-physics Mechanics & Astronomy | 2016

The robustness of contextuality and the contextuality cost of empirical models

HuiXian Meng; HuaiXin Cao; Wenhua Wang


Science China-physics Mechanics & Astronomy | 2016

Continuity of the robustness of contextuality of empirical models

HuiXian Meng; HuaiXin Cao; Wenhua Wang; Liang Chen; Yajing Fan

|L_{\rho ,\alpha }|(A)


Science China-physics Mechanics & Astronomy | 2015

An upper bound for the generalized adiabatic approximation error with a superposition initial state

Wenhua Wang; HuaiXin Cao; Ling Lu; BaoMin Yu

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HuaiXin Cao

Shaanxi Normal University

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ZhengLi Chen

Shaanxi Normal University

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HuiXian Meng

Shaanxi Normal University

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Liang Chen

Shaanxi Normal University

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Yajing Fan

Shaanxi Normal University

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BaoMin Yu

Shaanxi Normal University

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Haojing Li

Shaanxi Normal University

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Lili Liang

Shaanxi Normal University

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ZhiHua Guo

Shaanxi Normal University

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