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 Agarwal, Ravi P. author.
 Cham : Springer, 2014.
 Description
 Book — 1 online resource (x, 340 pages)
 Summary

 1. Logistic Models
 2. Oscillation of Delay Logistic Models
 3. Stability of Delay Logistic Models
 4. Logistic Models with Piecewise Arguments
 5. FoodLimited Population Models
 6. Logistic Models with Diffusions.
 Raffoul, Youssef N., author.
 Cham, Switzerland : Springer, [2018]
 Description
 Book — 1 online resource. Digital: text file; PDF.
 Summary

 Stability and Boundedness. Functional Difference Equations. Fixed Point Theory in Stability and Boundedness. Periodic Solutions. Population Dynamics. Exponential and lpStability in Volterra Equations.
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 Suzuki, Takashi, author.
 2nd ed.  Paris : Atlantis Press, 2015.
 Description
 Book — 1 online resource (xiii, 444 p.) Digital: text file; PDF.
 Summary

 Chemotaxis
 Time Relaxization
 Toland Duality
 Phenomenology
 Phase Transition
 Critical Phenomena of Isolated Systems
 SelfInteracting Fluids
 Magnetic Fields
 BoltzmannPoisson Equation
 Particle Kinetics
 Parabolic Equations
 Gauge Fields
 Higher Dimensional Blowup.
 Banasiak, J., author.
 Cham : Birkhäuser, 2014.
 Description
 Book — 1 online resource (xi, 285 pages) : illustrations (some color).
 Summary

 1 Small parameter methods {u2013} basic ideas
 2 Introduction to the Chapman{u2013}Enskog method {u2013} linear models with migrations
 3 Tikhonov{u2013}Vasilyeva theory
 4 The Tikhonov theorem in some models of mathematical biosciences
 5 Asymptotic expansion method in a singularly perturbed McKendrick problem
 6 Diffusion limit of the telegraph equation
 7 Kinetic model of alignment
 8 From microscopic to macroscopic descriptions.
 9 Conclusion.
 Komarova, Natalia L., author.
 New York, NY : Birkhäuser, 2014.
 Description
 Book — 1 online resource (xv, 227 pages) : illustrations (some color).
 Summary

 Background and Scope of the Book
 Part I. Treatment of Cancer with Small Molecule Inhibitors
 An Introduction to Small Molecule Inhibitors and Chronic Myeloid Leukemia
 Basic Dynamics of Chronic Myeloid Leukemia During Imatinib Treatment
 Stochastic Modeling of Cellular Growth, Treatment, and Resistance Generation
 Evolutionary Dynamics of Drug Resistant Mutants in Targeted Treatment of CML
 Effect of Cellular Quiescence on the Evolution of Drug Resistance in CML
 Combination Therapies: Short term versus Long term Strategies
 Cross Resistance: Treatment and Modeling
 Mathematical Modeling of Cyclic Cancer Treatments
 Part II. Treatment of Cancer with Oncolytic Viruses
 Introduction to Oncolytic Viruses
 Basic Dynamics of Oncolytic Viruses
 Mitotic Virus Transmission and Immune Responses
 Axiomatic Approaches to Oncolytic Virus Modeling
 Spatial Oncolytic Virus Dynamics
 Oncolytic Viruses and the Eradication of Drugresistant Tumor Cells.
 ICMBAA (Conference) (2015 : Aligarh, India)
 New Delhi, India : Springer, 2016.
 Description
 Book — 1 online resource. Digital: text file; PDF.
 Summary

 1.Radouane Yaﬁa, M. A. AzizAlaoui, and Samira El Yacoubi: Modeling and Dynamics of Predatorprey Systems on a Circular Domain
 2.Malay Banerjee, Moitri Sen, and Vitaly Volpert: Pattern formation in a preypredator model with nonlocal interaction terms
 3.J. M. Cushing: One dimensional maps as population and evolutionary dynamic models
 4.Preeti Dubey, Balram Dubey, and Uma S. Dubey: An SIR model with nonlinear incidence rate and Holling type III treatment rate
 5.Anju Goel and Sunita Gakkhar: Dynamic complexities in a pest control model with birth pulses
 6.R. P. Gupta and Peeyush Chandra: Dynamical behavior of a modiﬁed LeslieGower preypredator model with MichaelisMenten type preyharvesting
 7.Daniel A. Korytowski and Hal L. Smith: A special class of LotkaVolterra models of bacteriavirus infection networks
 8.Arnaud Ducrot and Hiroshi Matano: Plant diseases propagation in a striped periodic medium
 9.Arti Mishra: A withinhost model of dengue viral infection dynamics
 10.Anuraj Singh: Stabilization of prey predator model via feedback control
 11.M. Indhumathy, S. Arumugam, Veeky Baths, and Tarkeshwar Singh: Graph Theoretic Concepts in the Study of Biological Networks
 12.Tazid Ali and Nisha Gohain: Some algebraic aspects and evolution of genetic code
 13.Kristiana Wijaya and Edy Tri Baskoro: On Ramsey (2K2,2H)minimal graphs
 14.Mohammad Belal and Nadeem Hasan: Solution of viscous burgers equation using a new flux based scheme
 15.Snehal Shukla and Gunamani Deheri: Effect of slip velocity on the performance of a magnetic fluid based transversely rough porous narrow journal bearing
 16.Pratik Suchde and A. S. Vasudeva Murthy: On the Wave Equations of KirchhoffNarasimha and Carrier
 17.P. Muthu and M.Varunkumar: Mathematical model of ﬂow in a channel with permeability
 combined effect of straight and curved boundaries
 18.Kamaljeet D. Bahuguna, and R. K. Shukla: Approximate controllability of nonlocal fractional integrodifferential equations with finite delay
 19.Rajeev Kumar, Anupma Bansal, and R. K. Gupta: Some solutions of generalized variable coefficients KdV equation by classical Lie Approach
 20.M. Darabi and J. Zafarani: Wellposedness of parametric vector quasiequilibrium problems
 21.T. D. Narang and Sahil Gupta: Best simultaneous approximation in quotient spaces
 22.Shamshad Husain, Huma Sahper and Sanjeev Gupta: Generalized cocoercive operator with an application
 23.Akhlad Iqbal and V. Samhita: Some integral inequalities for logpreinvex functions
 24.Kanika Khatter, V. Ravichandran, and S. Sivaprasad Kumar: Estimates for initial coefficients of certain star like functions with respect to symmetric points
 25.Yuqing Chen, Yeol Je Cho and Jong Kyu Kim: Note on convex functionals in the dual spaces of non reﬂexive Banach spaces
 26.M. A. Sofi: Nonlinear aspects of certain linear phenomena in Banach spaces
 27.T. Som, A. Kundu, and B. S. Choudhury: Some results on fixed points of weak contractions for non compatible mappings via E.A.like property.
 Mendéz, Vicenç, author.
 Heidelberg : Springer, [2013?]
 Description
 Book — 1 online resource (xvii, 310 pages) : illustrations (some color).
 Summary

 Elements of Probability Theory
 Introduction to Stochastic Processes
 Microscopic, Mesoscopic and Macroscopic Descriptions of Dispersal ContinuousTime Random Walks and Anomalous Diffusion
 ReactionDispersal Models and Front Propagation
 Stochastic Optimal Foraging Theory
 Cell Motion and Chemotaxis
 HostPathogen Interactions
 Biological Invasions
 Random Search in Model Organisms.
8. Essentials of stochastic processes [2016]
 Durrett, Richard, 1951 author.
 Third edition.  Cham, Switzerland : Springer, 2016.
 Description
 Book — 1 online resource (ix, 275 pages) : illustrations. Digital: text file; PDF.
 Summary

 1) Markov Chains1.1 Definitions and Examples1.2 Multistep Transition Probabilities1.3 Classification of States 1.4 Stationary Distributions1.4.1 Doubly stochastic chains1.5 Detailed balance condition1.5.1 Reversibility 1.5.2 The MetropolisHastings algorithm1.5.3 Kolmogorow cycle condition 1.6 Limit Behavior 1.7 Returns to a fixed state 1.8 Proof of the convergence theorem*1.9 Exit Distributions 1.10 Exit Times1.11 Infinite State Spaces* 1.12 Chapter Summary1.13 Exercises 2) Poisson Processes 2.1 Exponential Distribution 2.2 Defining the Poisson Process2.2.1 Constructing the Poisson Process2.2.2 More realistic models2.3 Compound Poisson Processes 2.4 Transformations2.4.1 Thinning 2.4.2 Superposition2.4.3 Conditioning2.5 Chapter Summary2.6 Exercises 3) Renewal Processes3.1 Laws of Large Numbers3.2 Applications to Queueing Theory3.2.1 GI/G/1 queue3.2.2 Cost equations 3.2.3 M/G/1 queue3.3 Age and Residual Life*3.3.1 Discrete case3.3.2 General case 3.4 Chapter Summary 3.5 Exercises 4) Continuous Time Markov Chains 4.1 Definitions and Examples4.2 Computing the Transition Probability4.2.1 Branching Processes 4.3 Limiting Behavior 4.3.1 Detailed balance condition 4.4 Exit Distributions and Exit Times 4.5 Markovian Queues 4.5.1 Single server queues4.5.2 Multiple servers4.5.3 Departure Processes 4.6 Queueing Networks*4.7 Chapter Summary4.8 Exercises 5) Martingales 5.1 Conditional Expectation 5.2 Examples5.3 Gambling Strategies, Stopping Times 5.4 Applications 5.4.1 Exit distributions5.4.2 Exit times 5.4.3 Extinction and ruin probabilities5.4.4 Positive recurrence of the GI/G/1 queue*5.5 Exercises 6) Mathematical Finance6.1 Two Simple Examples6.2 Binomial Model 6.3 Concrete Examples 6.4 American Options6.5 BlackScholes formula6.6 Calls and Puts6.7 Exercises A) Review of Probability A.1 Probabilities, Independence A.2 Random Variables, Distributions A.3 Expected Value, MomentsA.4 Integration to the Limit.
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(source: Nielsen Book Data)
 International Conference on Difference Equations and Applications (19th : 2013 : Muscat, Oman)
 Heidelberg : Springer, 2014.
 Description
 Book — 1 online resource (xvi, 222 pages) : illustrations (some color).
 Summary

 Papers by Invited Speakers: Competitive exclusion through discrete time models: Azmy S. Ackleh and Paul L. Salceanu. Benford solutions of linear difference equations: Arno Berger and Gideon Eshun. Harvesting and dynamics in some onedimensional population models: Eduardo Liz and Frank M. Hilker. Chaos and wild chaos in Lorenztype systems: Hinke M. Osinga, Bernd Krauskopf and Stefanie Hittmeyer. Contributed Papers: Almost automorphic sequences and their application to a model of cellular neural network: Syed Abbas. Advances in periodic difference equations with open problems: Ziyad AlSharawi, Jose S. Canovas and Antonio Linero. An Evolutionary BevertonHolt Model: J. M. Cushing. The periodic decomposition problem: Balint Farkas and Szilard Gy. Revesz. Existence of periodic and almost periodic solutions of discrete Ricker delay models: Yoshihiro Hamaya. Generalized Lagrange identity for discrete symplectic systems and applications in WeylTitchmarsh Theory: Roman Simon Hilscher and Petr Zemanek. Dynamic selection systems and replicator equations: Zdenek Pospsil. Asymptotic equivalence of difference equations in Banach Space: Andrejs Reinfelds.
 (source: Nielsen Book Data)
(source: Nielsen Book Data)
 Cham : Springer, 2014.
 Description
 Book — 1 online resource (xxi, 223 pages) : illustrations.
 Summary

 Innovations for Personalized Medicine / Hasso Plattner, MatthieuP. Schapranow and Franziska Häger
 Data Processing in Personalized Medicine
 Modeling Genome Data Processing Pipelines / Marie Schäffer
 Scheduling and Execution of Genome Data Processing Pipelines / Cornelius Bock
 Exchanging Medical Knowledge / Franz Liedke
 Billing Processes in Personalized Medicine / Joseph Bethge
 RealTime Data Analysis in Personalized Medicine
 Realtime Analysis of Patient Cohorts / Ricarda Schüler
 Adhoc Analysis of Genetic Pathways / Dominik Müller
 Combined Search in Structured and Unstructured Medical Data / David Heller
 Realtime Collaboration in the Course of Personalized Medicine / Hasso Plattner, MatthieuP. Schapranow.
 Innovations for Personalized Medicine
 Modeling Genome Data Processing Pipelines
 Scheduling and Execution of Genome Data processing Pipelines
 Exchanging Medical Knowledge
 Billing Processes in Personalized Medicine
 Realtime Analysis of Patient Cohorts
 Adhoc Analysis of Genetic Pathways
 Combined Search in Structured and Unstructured Medical Data
 Realtime Collaboration in the Course of Personalized Medicine.
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