Qi Ye, Ph.D. - Publications
Affiliations: | 2012 | Illinois Institute of Technology, Chicago, IL, United States |
Area:
Applied MechanicsYear | Citation | Score | |||
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2019 | Huang L, Liu C, Tan L, Ye Q. Generalized representer theorems in Banach spaces Analysis and Applications. 1-22. DOI: 10.1142/S0219530519410100 | 0.422 | |||
2019 | Ye Q. Kernel-based probability measures for generalized interpolations: A deterministic or stochastic problem? Journal of Mathematical Analysis and Applications. 477: 420-436. DOI: 10.1016/J.Jmaa.2019.04.039 | 0.386 | |||
2019 | Ye Q. Kernel-based probability measures for interpolations Applied and Computational Harmonic Analysis. 47: 226-234. DOI: 10.1016/J.Acha.2018.07.002 | 0.403 | |||
2018 | Ling L, Ye Q. On meshfree numerical differentiation Analysis and Applications. 16: 717-739. DOI: 10.1142/S021953051850001X | 0.317 | |||
2016 | Ye Q. Optimal designs of positive definite kernels for scattered data approximation Applied and Computational Harmonic Analysis. 41: 214-236. DOI: 10.1016/J.Acha.2015.08.009 | 0.367 | |||
2014 | Fasshauer GE, Hickernell FJ, Ye Q. Solving support vector machines in reproducing kernel Banach spaces with positive definite functions Applied and Computational Harmonic Analysis. 38: 115-139. DOI: 10.1016/J.Acha.2014.03.007 | 0.629 | |||
2014 | Ye Q. Support vector machines in reproducing kernel Hilbert spaces versus Banach spaces Springer Proceedings in Mathematics and Statistics. 83: 377-395. DOI: 10.1007/978-3-319-06404-8_23 | 0.421 | |||
2013 | Fasshauer GE, Ye Q. Reproducing kernels of Sobolev spaces via a green kernel approach with differential operators and boundary operators Advances in Computational Mathematics. 38: 891-921. DOI: 10.1007/S10444-011-9264-6 | 0.636 | |||
2012 | Cialenco I, Fasshauer GE, Ye Q. Approximation of stochastic partial differential equations by a kernel-based collocation method International Journal of Computer Mathematics. 89: 2543-2561. DOI: 10.1080/00207160.2012.688111 | 0.577 | |||
2011 | Fasshauer GE, Ye Q. Reproducing kernels of generalized Sobolev spaces via a Green function approach with distributional operators Numerische Mathematik. 119: 585-611. DOI: 10.1007/S00211-011-0391-2 | 0.644 | |||
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