A new method is presented to generate two-directional (2D) grid multi-scroll chaotic attractors via a specific form of the sine function and sign function series, which are applied to increase saddle points of index 2...
Project supported by the National Natural Science Foundation of China(Grant No.11971475)。
We study a simplified(3+1)-dimensional model equation and construct a lump solution for the special case of z=y using the Hirota bilinear method.Then,a more general form of lump solution is constructed,which contains ...
Project supported by the National Natural Science Foundation of China(Grant Nos.11675084 and 11435005);the Fund from the Educational Commission of Zhejiang Province,China(Grant No.Y201737177);Ningbo Natural Science Foundation(Grant No.2015A610159);the K C Wong Magna Fund in Ningbo University
In this manuscript,a reduced(3+1)-dimensional nonlinear evolution equation is studied.We first construct the bilinear formalism of the equation by using the binary Bell polynomials theory,then explore a lump solution ...
Project supported by the National Natural Science Foundation of China(Grant No.61402368);Aerospace Support Fund,China(Grant No.2017-HT-XGD);Aerospace Science and Technology Innovation Foundation,China(Grant No.2017 ZD 53047)
The high-frequency components in the traditional multi-scale transform method are approximately sparse, which can represent different information of the details. But in the low-frequency component, the coefficients ar...
the UGC, Government of India, for financial support under the Rajiv Gandhi National Fellowship (RGNF)
This paper investigates the numerical solution of the uncertain inverse heat conduction problem. Uncertainties present in the system parameters are modelled through triangular convex normalized fuzzy sets. In the solu...
the UGC,Government of India,for financial support under Rajiv Gandhi National Fellowship(RGNF)
The fractional diffusion equation is one of the most important partial differential equations(PDEs) to model problems in mathematical physics. These PDEs are more practical when those are combined with uncertainties...
Project supported by the National Natural Science Foundation of China(Grant Nos.71071098,91024026,and 71171136);supported by the Shanghai Rising-Star Program,China(Grant No.11QA1404500);the Leading Academic Discipline Project of Shanghai City,China(Grant No.XTKX2012)
Complex hypernetworks are ubiquitous in the real system. It is very important to investigate the evolution mecha- nisms. In this paper, we present a local-world evolving hypernetwork model by taking into account the h...
Project supported by the National Natural Science Foundation of China (Grant Nos. 11005031 and 11047174)
The standard isotropic correlations are widely used in the research of no-locality of quantum physics. We prove that any multipartite no-signaling correlation can be transformed into standard isotropic form through a ...
Project supported by the China "State 973 Project" (Grant No.2006CB921606);the Natural Science Foundation of HubeiProvince of China;the Innovation Fund of Huazhong University of Science and Technology (2010)
This paper investigates theoretically the evolutions of the entanglement entropy of a system of two coupled-charge- qubits interacting with an LC-resonator. It is found that when the initial states of the two qubits a...
Project supported by the National Natural Science Foundation of China (Grant Nos.10874174 and 10947017/A05);the Key Programs Foundation of Ministry of Education of China (Grant No.210115)
Based on our previously proposed Wigner operator in entangled form, we introduce the generalized Wigner operator for two entangled particles with different masses, which is expected to be positive-definite. This appro...