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Disambiguation of "Bi, Ping"

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Modeling and Analysis of a Nonlinear Age-Structured Model for Tumor Cell Populations with Quiescence.

, , , , and . J. Nonlinear Science, 28 (5): 1763-1791 (2018)

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H. Binz

Dr. -Ing. Veit Birtel University of Stuttgart

Lisa Binanzer University of Stuttgart

Isabella Bianchini University of Stuttgart

Eliza Biala University of Stuttgart

 

Other publications of authors with the same name

Multiple positive periodic solutions of a delayed discrete predator-prey system with type IV functional responses., , and . Appl. Math. Lett., 20 (10): 1031-1038 (2007)Hopf bifurcation in an Age-Dependent Population Model with delayed Birth Process., and . I. J. Bifurcation and Chaos, (2012)The Dynamical Behaviors for a Class of Immunogenic Tumor Model with Delay., , , and . Comp. Math. Methods in Medicine, (2017)Existence and bifurcation of Periodic Solutions of Three-Dimensional Delay Differential Equations., and . I. J. Bifurcation and Chaos, 14 (11): 3921-3929 (2004)Modeling and Analysis of a Nonlinear Age-Structured Model for Tumor Cell Populations with Quiescence., , , , and . J. Nonlinear Science, 28 (5): 1763-1791 (2018)Hopf bifurcation and stability for a neural network model with mixed delays., and . Applied Mathematics and Computation, 218 (12): 6748-6761 (2012)Bifurcations in Delay Differential Equations and Applications to Tumor and Immune System Interaction Models., and . SIAM J. Applied Dynamical Systems, 12 (4): 1847-1888 (2013)Existence of periodic solutions of a scalar functional differential equation via a fixed point theorem., , and . Mathematical and Computer Modelling, 46 (5-6): 718-729 (2007)Discovery of Jump Breaks in Joint Volatility for Volume and Price of High-Frequency Trading Data in China., , , , and . KSEM, volume 10412 of Lecture Notes in Computer Science, page 174-182. Springer, (2017)