Xiangdong Liu

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All published works

Action	Title	Year	Authors
+ PDF Chat	A deterministic and stochastic model for the system dynamics of tumor–immune responses to chemotherapy	2018	Xiangdong Liu Qingze Li Jianxin Pan

Common Coauthors

Coauthor	Papers Together
Qingze Li	1
Jianxin Pan	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+ PDF Chat	Stability analysis of the family of tumour angiogenesis models with distributed time delays	2015	Marek Bodnar Monika Joanna Piotrowska	1
+	Stability and bifurcation analysis of a mathematical model for tumor–immune interaction with piecewise constant arguments of delay	2014	Fuat Gürcan Şenol Kartal İlhan Öztürk Fatma Bozkurt	1
+ PDF Chat	Nonlinear dynamics of immunogenic tumors: Parameter estimation and global bifurcation analysis	1994	Vladimir A. Kuznetsov Iliya A. Makalkin Mark A. Taylor Alan S. Perelson	1
+	Chemotherapy for tumors: An analysis of the dynamics and a study of quadratic and linear optimal controls	2006	L. G. de Pillis Wenling Gu K. Renee Fister Tiffany Head KENNY MAPLES Arvind Murugan Todd Neal Kazunobu YOSHIDA	1
+	The dynamics of an optimally controlled tumor model: A case study	2003	L. G. de Pillis Ami Radunskaya	1
+	Stochastic bifurcation for a tumor–immune system with symmetric Lévy noise	2013	Yong Xu Jing Feng Juanjuan Li Huiqing Zhang	1
+	A time delay model of tumour–immune system interactions: Global dynamics, parameter estimation, sensitivity analysis	2014	Fathalla A. Rihan D.H. Abdel Rahman S. Lakshmanan Abdulmajeed Alkhajeh	1
+	Optimal control of drug therapy in cancer treatment	2009	Mehmet İtik Metin U. Salamcı Stephen P. Banks	1
+	A stochastic model in tumor growth	2006	Giuseppina Albano Virginia Giorno	1
+ PDF Chat	Stochastic model for tumor growth with immunization	2009	Thomas Bose Steffen Trimper	1
+	What can be learned from a chaotic cancer model?	2013	Christophe Letellier Fabrice Denis Luís A. Aguirre	1
+	Cancer self remission and tumor stability – a stochastic approach	2005	Ram Rup Sarkar Sandip Banerjee	1
+	Hopf Bifurcation in Differential Equations with Delay for Tumor–Immune System Competition Model	2007	Radouane Yafia	1
+	Modeling cancer-immune responses to therapy	2014	Lisette dePillis Amina Eladdadi Ami Radunskaya	1
+	Stability and bifurcation analysis of delay induced tumor immune interaction model	2014	Subhas Khajanchi Sandip Banerjee	1
+	On optimal delivery of combination therapy for tumors	2009	Alberto d’Onofrio Urszula Ledzewicz Helmut Maurer Heinz Schättler	1
+	Dynamics in a tumor immune system with time delays	2014	Yueping Dong Gang Huang Rinko Miyazaki Yasuhiro Takeuchi	1
+ PDF Chat	Chaos in a Tumor Growth Model with Delayed Responses of the Immune System	2012	Muhammad Umer Saleem Tanuja Agrawal	1
+	Periodic and chaotic dynamics in a map-based model of tumor–immune interaction	2013	Motahareh Moghtadaei Mohammad Reza Golpayegani Reza Malekzadeh	1
+ PDF Chat	Delay Differential Model for Tumour-Immune Response with Chemoimmunotherapy and Optimal Control	2014	Fathalla A. Rihan Duaa H. Abdel-Rahman Fatma Al‐Maskari F. Ibrahim Mohamed Abdeen	1
+	Mixed immunotherapy and chemotherapy of tumors: modeling, applications and biological interpretations	2006	L. G. de Pillis Wenling Gu Ami Radunskaya	1
+ PDF Chat	Mathematical Modelling and Analysis of the Tumor Treatment Regimens with Pulsed Immunotherapy and Chemotherapy	2016	Liuyong Pang Lin Shen Zhong Zhao	1
+	Mathematical modeling on helper T cells in a tumor immune system	2013	Yueping Dong Rinko Miyazaki Yasuhiro Takeuchi	1
+	Cost-effectiveness analysis of optimal strategy for tumor treatment	2016	Liuyong Pang Zhong Zhao Xinyu Song	1
+	A mathematical model for the interaction between cytotoxic T lymphocytes and tumour cells. Analysis of the growth, stabilization, and regression of a B-cell lymphoma in mice chimeric with respect to the major histocompatibility complex.	1991	Vladimir A. Kuznetsov	1
+	Stochastic Differential Equations—An Introduction With Applications	2006		1
+	The Theory of Branching Processes.	1964	M. S. Bartlett T. E. Harris	1
+	Bifurcation analysis of a delayed mathematical model for tumor growth	2015	Subhas Khajanchi	1