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institution

Jilin Engineering Normal University

China

7 papers here71 citations across 7
fields
  • math.AP2
  • cond-mat.str-el1
  • eess.IV1
  • math.DS1
  • math.RA1
  • quant-ph1
ROR 018gks972OpenAlex

affiliations via OpenAlex

output
20162026
most citedMulti-resolution Progressive Computational Ghost Imaging

38 citations

researchers with a paper here
  • T. Tian2 · h 6
  • Yixian Gao2 · h 10
  • Bochao Chen1 · h 5
  • Changqing Jin1 · h 2
  • Chao Gao1 · h 7
  • Cheng Zhou1 · h 8
  • Chun-Yue Wang1 · h 3
  • Dušan D. Repovš1 · h 39
  • Guanghua Liu1 · h 13
  • Jianfa Zhao1 · h 14
  • Jiefeng Liu1 · h 14
  • Jingkai Bi1 · h 1
collaborating institutions
  • Northeast Normal UniversityCN4 papers
  • Changchun UniversityCN2 papers
  • Beijing Academy of Quantum Information SciencesCN1 paper
  • Changchun University of Science and TechnologyCN1 paper
  • Chinese Academy of SciencesCN1 paper
  • FZU ‒ Institute of Physics of the Academy of Sciences of the Czech RepublicCZ1 paper
  • Henan Academy of SciencesCN1 paper
  • Hohai UniversityCN1 paper
  • Institute of Mathematics, Physics, and MechanicsSI1 paper
  • Institute of PhysicsPL1 paper
  • Jilin UniversityCN1 paper
  • Purdue University West LafayetteUS1 paper
Showing 2020Show all

1 paper · 1 filter

math.AP2020★ 12 cited

Multiplicity of solutions for a class of fractional p(x,⋅)-Kirchhoff type problems without the Ambrosetti-Rabinowitz condition

M. K. Hamdani, J. Zuo, N. T. Chung +1

We are interested in the existence of solutions for the following fractional p(x,⋅)-Kirchhoff type problem $$ \left\{\begin{array}{ll} M \, \left(\displaystyle\int_{Ω\times Ω…

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