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【下載完整報告】AI熱潮從學術研究也能看出端倪?哪些議題是2023熱搜議題?
期刊
OPTIMAL ORDER YIELDING DISCREPANCY PRINCIPLE FOR SIMPLIFIED REGULARIZATION IN HILBERT SCALES: FINITE-DIMENSIONAL REALIZATIONS
SANTHOSH GEORGE
;
M. THAMBAN NAIR
《International Journal of Mathematics and Mathematical Sciences》
2004卷
(2004/12)
Pp. 1973-1996-147
https://doi.org/10.1155/S0161171204306095
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Tu, J., Xu, H. Y., Liu, H. M., & Liu, Y. (2013).
Complex Oscillation of Higher-Order Linear Differential Equations with Coefficients Being Lacunary Series of Finite Iterated Order
.
Abstract and Applied Analysis
,
2013
(), 226-233-821. https://doi.org/10.1155/2013/634739
Triggiani, R. (1996).
AN ABSTRACT SETTING FOR DIFFERENTIAL RICCATI EQUATIONS IN OPTIMAL CONTROL PROBLEMS FOR HYPERBOLIC/PETROWSKI-TYPE P.D.E.’S WITH BOUNDARY CONTROL AND SLIGHTLY SMOOTHING OBSERVATION
.
Abstract and Applied Analysis
,
1996
(), 435-484. https://doi.org/10.1155/S1085337596000243
Ceng, L. C., Ansari, Q. H., & Wen, C. F. (2013).
Implicit Relaxed and Hybrid Methods with Regularization for Minimization Problems and Asymptotically Strict Pseudocontractive Mappings in the Intermediate Sense
.
Abstract and Applied Analysis
,
2013
(), 787-800-1181. https://doi.org/10.1155/2013/854297
GUIDETTI, D., & PISKAREV, S. (2003).
ON REAL INTERPOLATION, FINITE DIFFERENCES, AND ESTIMATES DEPENDING ON A PARAMETER FOR DISCRETIZATIONS OF ELLIPTIC BOUNDARY VALUE PROBLEMS
.
Abstract and Applied Analysis
,
2003
(), 1005-1035. https://doi.org/10.1155/S1085337503306359
Hua, M. G., Cheng, P., Fei, J. T., Zhang, J. Y., & Chen, J. F. (2012).
Robust H_∞ Filtering for Uncertain Discrete-Time Fuzzy Stochastic Systems with Sensor Nonlinearities and Time-Varying Delay
.
Journal of Applied Mathematics
,
2012
(), 1215-1239-286. https://doi.org/10.1155/2012/402480
國際替代計量
OPTIMAL ORDER YIELDING DISCREPANCY PRINCIPLE FOR SIMPLIFIED REGULARIZATION IN HILBERT SCALES: FINITE-DIMENSIONAL REALIZATIONS
篇名與作者
延伸閱讀
國際替代計量
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