Accepted mini-symposia:

(abstracts of talks at accepted mini-symposia should be submitted by March 15-th)
Mini-symposium Title Chair/Organizers Affilliation
1.Vector-borne diseasesBen AdamsDepartment of Mathematical Sciences, University of Bath, UK
2.Modelling dengue fever epidemiologyMaíra AguiarCentro de Matemática e Aplicações Funamentais (CMAF), Lisbon University, Lisbon, Portugal
Bob Kooi
Nico Stollenwerk
Ezio Venturino
3.Recent developments in the study of Lotka-Volterra and Kolmogorov systemsStephen BaigentUCL
4.Connecting microscale and macroscale models of cellular migrationRuth BakerUniversity of Oxford
Matthew SimpsonQueensland University of Technology
5.The emergence of resistance in cancer using mathematical modellingDavid BasantaMoffitt Cancer Center
6.Modeling physiological systems: model validation and experimental design issuesJerry BatzelUniversity of Graz Institute for Mathematics and Scientific Computing
Mette OlufsenDepartment of Mathematics, North Carolina State University
7.Ecology and evolution of infectious diseasesBarbara BoldinFaculty of Mathematics, Natural Sciences and Technology, University of Primorska
Eva KisdiDepartment of Mathematics and Statistics, University of Helsinki
8.Game theoretical modelling and optimization in evolution and ecologyMark BroomCentre for Mathematical Science, City University
Krzysztof ArgasinskiDepartment of Mathematics, University of Sussex
9.Multiscale modeling of biological systems: from physical tools to applications in cancer modeling. IArnaud ChauviereUniversity of New Mexico
Haralampos HatzikirouUniversity of New Mexico
John LowengrubUniversity of California - Irvine
10.Multiscale modeling of biological systems: from physical tools to applications in cancer modeling. IIArnaud ChauviereUniversity of New Mexico
Haralampos HatzikirouUniversity of New Mexico
John LowengrubUniversity of California - Irvine
11.Plants, growth and transport processes IAndrés Chavarría-KrauserUniversity of Heidelberg
Mariya PtashnykRWTH Aachen
12.Plants, growth and transport processes IIAndrés Chavarría-KrauserUniversity of Heidelberg
Mariya PtashnykRWTH Aachen
13.Mathematical Modeling of Mosquito-Borne DiseasesNakul ChitnisSwiss Tropical and Public Health Institute
14.Modeling Dynamics of Complex Biological SystemsChing-Shan ChouDepartment of Math and MBI, Ohio State University
Richard GejjiMBI, Ohio State University
15.Multiscale modelling of reaction kinetics in biologySimon CotterUniversity of Oxford
16.Modeling viral hepatitis dynamics in-vivo and in-vitro in the era of direct anti-viral agents IHarel DahariTheoretical Biology and Biophysics, Los Alamos National Laboratory, Los Alamos, NM 87545, USA
Avidan NeumannFaculty of Life Sciences, Bar-Ilan University, Ramat-Gan 52900, Israel
17.Modeling viral hepatitis dynamics in-vivo and in-vitro in the era of direct anti-viral agents IIHarel DahariTheoretical Biology and Biophysics, Los Alamos National Laboratory, Los Alamos, NM 87545, USA
Avidan NeumannFaculty of Life Sciences, Bar-Ilan University, Ramat-Gan 52900, Israel
18.Statistical methods in computational neuroscience IISusanne DitlevsenUniversity of Copenhagen, Dept Mathematical Sciences
19.Multiscale mathematics of liver: bridging molecular systems biology to virtual physiological human scaleDirk DrasdoINRIA, Paris-Rocquencourt, France
Stefan HoehmeIZBI, University of Leipzig, Germany
20.Bridging the Divide: Cancer Models in Clinical PracticeMarisa EisenbergMathematical Biosciences Institute, Ohio State University
Harsh JainMathematical Biosciences Institute, Ohio State University
21.Bridging Time Scales in Biological SciencesKonstantin FackeldeyKonrad Zuse Institut Berlin, Berlin, Germany
Susanna RoeblitzZIB, Berlin, Germany
Marcus WeberKonrad Zuse Institut Berlin, Berlin, Germany
22.Delay Differential Equations and Applications IUrszula ForyśUniversity of Warsaw, Faculty of Math. Inf. Mech., Inst. Appl. Math. Mech.
Monika Joanna PiotrowskaUniversity of Warsaw, Faculty of Math. Inf. Mech., Inst. Appl. Math. Mech.
23.Delay Differential Equations and Applications IIUrszula ForyśUniversity of Warsaw, Faculty of Math. Inf. Mech., Inst. Appl. Math. Mech.
Monika Joanna PiotrowskaUniversity of Warsaw, Faculty of Math. Inf. Mech., Inst. Appl. Math. Mech.
24.Reports from US - African BioMathematics Initiative: Conservation BiologyHolly GaffOld Dominion University
25.Mathematical models of gene regulationTomas GedeonMontana State University
26.Heart rate dynamics: models and measures of complexity (part I)Grzegorz GraffGdańsk University of Technology
Beata GraffMedical University of Gdańsk
27.Heart rate dynamics: models and measures of complexity (part II)Grzegorz GraffGdańsk University of Technology
Beata GraffMedical University of Gdańsk
28.Applications of nonnegative Radon measure spaces with metric structure to population dynamic modelsPiotr GwiazdaUniversity of Warsaw
Anna Marciniak-CzochraUniversity of Heidelberg
29.Modeling and analysis of tumor invasion IHaralampos HatzikirouUniversity of New Mexico
Andreas DeutschDresden University of Technology, Germany
Arnaud ChauviereUniversity of New Mexico
30.Modeling and analysis of tumor invasion IIHaralampos HatzikirouUniversity of New Mexico
Andreas DeutschDresden University of Technology, Germany
Arnaud ChauviereUniversity of New Mexico
31.Epidemic models: Networks and stochasticityThomas HouseUniversity of Warwick
Istvan KissUniversity of Sussex
32.From one to many: Cell-based modeling of collective, emergent behaviors in biology -IYi JiangLos Alamos National Laboratory
33.From one to many: Cell-based modeling of collective, emergent behaviors in biology -IIYi JiangLos Alamos National Laboratory
34.Epidemics of Neglected Tropical DiseasesRoberto KraenkelSão Paulo State University, Brazil
35.Models in Spatial EcologyRoberto KraenkelSão Paulo State University, Brazil
36.Physiologically Structured Population Models in PharmacodynamicsWojciech KrzyzanskiUniversity at Buffalo
37.Cell migration during development: modelling and experimentPaul KulesaStowers Institute for Medical Research
Ruth BakerUniversity of Oxford
38.Biofluids, Solute Transport, and HemodynamicsAnita LaytonDepartment of Mathematics, Duke University
S. Randall ThomasOrsay & Institut Gustav Roussy
39.Analysis of mathematical models for cancer growth and treatment, Part IUrszula LedzewiczSouthern Illinois University, USA
Alberto d'OnofrioEuropean Institute of Oncology, Italy
40.Analysis of mathematical models for cancer growth and treatment, Part IIUrszula LedzewiczSouthern Illinois University, USA
Alberto d'OnofrioEuropean Institute of Oncology, Italy
41.Analysis of mathematical models for cancer growth and treatment, Part IIIUrszula LedzewiczSouthern Illinois University, USA
Alberto d'OnofrioEuropean Institute of Oncology, Italy
42.Analysis of mathematical models for cancer growth and treatment, Part IVUrszula LedzewiczSouthern Illinois University, USA
Alberto d'OnofrioEuropean Institute of Oncology, Italy
43.Analysis of mathematical models for cancer growth and treatment, Part VUrszula LedzewiczSouthern Illinois University, USA
Alberto d'OnofrioEuropean Institute of Oncology, Italy
44.Turing !! Turing?? on morphogenesis via experimental and theoretical approaches.S. Seirin LeeThe University of Tokyo, Japan
45.Statistical Analysis of Biological SignalsJacek LeśkowNowy Sacz Graduate School of Business - National Louis University
46.Fluid-structure interaction problems in biomechanicsSookkyung LimUniversity of Cincinnati, USA
47.Modeling of immune responses and calcium signaling. ITomasz LipniackiInstitute of Fundamental Technological Research, PAS, Warsaw
Bogdan KazmierczakInstitute of Fundamental Technological Research, PAS, Warsaw
Marek KimmelRice University, Dept. of Statistics, Houston, Texas
48.Modeling of immune responses and calcium signaling. IITomasz LipniackiInstitute of Fundamental Technological Research, PAS, Warsaw
Bogdan KazmierczakInstitute of Fundamental Technological Research, PAS, Warsaw
Marek KimmelRice University, Dept. of Statistics, Houston, Texas
49.Modeling of immune responses and calcium signaling. IIITomasz LipniackiInstitute of Fundamental Technological Research, PAS, Warsaw
Bogdan KazmierczakInstitute of Fundamental Technological Research, PAS, Warsaw
Marek KimmelRice University, Dept. of Statistics, Houston, Texas
50.B and T cell immune responses.yoram LouzounBar Ilan University
51.Modeling of collective phenomena in biological systemsDanuta MakowiecInstitute of Theoretical Physics and Astrophysics, Gdansk University, Poland
52.Mathematical Models in Eco-epidemiology IHorst MalchowUniversity of Osnabrück, Department of Mathematics & Computer Science, Institute of Environmental Systems Research, Barbarastr. 12, 49076 Osnabrück, Germany
Sergei V. PetrovskiiDepartment of Mathematics, University of Leicester, Leicester LE1 7RH, UK
Ezio VenturinoDipartimento di Matematica "Giuseppe Peano", via Carlo Alberto 10, 10123 Torino, Italy
53.Mathematical Models in Eco-epidemiology IIHorst MalchowUniversity of Osnabrück, Department of Mathematics & Computer Science, Institute of Environmental Systems Research, Barbarastr. 12, 49076 Osnabrück, Germany
Sergei V. PetrovskiiDepartment of Mathematics, University of Leicester, Leicester LE1 7RH, UK
Ezio VenturinoDipartimento di Matematica "Giuseppe Peano", via Carlo Alberto 10, 10123 Torino, Italy
54.Information, human behaviour and infection control.Piero ManfrediDipartimento di Statistica e Matematica Applicata all'Economia, Università di Pisa, Via Ridolfi 10, Pisa, 56124, Italy
Alberto d'OnofrioDept. of Experimental Oncology European Institute of Oncology , Via Ripamonti 435 , 20141 Milano (Italy)
55.Information, human behaviour and disease.Piero ManfrediDipartimento di Statistica e Matematica Applicata all'Economia, Università di Pisa, Via Ridolfi 10, Pisa, 56124, Italy
Alberto d'OnofrioDept. of Experimental Oncology European Institute of Oncology , Via Ripamonti 435 , 20141 Milano (Italy)
56.Stem cells and cancerAnna Marciniak-CzochraUniversity of Heidelberg
Heiko EnderlingTufts University
57.Structure and Dynamics of Biochemical Reaction Networks IMaya MinchevaNorthern Illinois University
Casian PanteaUniversity of Wisconsin-Madison
58.Structure and Dynamics of Biochemical Reaction Networks IIMaya MinchevaNorthern Illinois University
Casian PanteaUniversity of Wisconsin-Madison
59.Mathematical Modelling of Macromolecules and Molecular AggregatesRubem MondainiBIOMAT Consortium/ Federal University of Rio de Janeiro/CT-COPPE
60.Crowd Dynamics: Modeling, Analysis and Simulation (Part 1)Adrian MunteanInstitute for Complex Molecular Systems (ICMS) and Center for Analysis, Scientific computing and Applications (CASA), Department of Mathematics, TU Eindhoven, The Netherlands
61.Crowd Dynamics: Modeling, Analysis and Simulation (Part 2)Adrian MunteanInstitute for Complex Molecular Systems (ICMS) and Center for Analysis, Scientific computing and Applications (CASA), Department of Mathematics, TU Eindhoven, The Netherlands
62.Multiscale modelling of biological systems: the Chaste frameworkJames OsborneThe University of Oxford (Computational Biology Group)
63.Dynamics and Biological ThresholdsAlberto PintoLIAAD-INESC Porto LA; Department of Mathematics, Faculty of Sciences, University of Porto.
64.Mathematical modeling of biomechanical regulation in bone tissue (Session I)Peter PivonkaThe University of Western Australia
Stefan Scheiner
Pascal Buenzli
65.Mathematical modeling of biomechanical regulation in bone tissue (Session II)Peter PivonkaThe University of Western Australia
Stefan Scheiner
Pascal Buenzli
66.Computational toxicology and pharmacology - in silico drug activity and safety assessmentSebastian PolakJagiellonian University Medical College Faculty of Pharmacy
Aleksander MendykDept. of Drug Technology and Biopharmaceutics Faculty of Pharmacy Jagiellonian University Medical College
67.SpeciationTadeas PriklopilUniversity of Helsinki
68.Mathematical models of evolutionary dynamics of infectious agentsAndrea PuglieseUniversity of Trento
Viggo AndreasenUniversity of Roskilde
69.UNDERGRADUATE BIOMATHEMATICS EDUCATION BEYOND BIO 2010 (Part I)Raina RobevaSweet Briar College
Timothy ComarBenedictine University
Meghan BurkeKennesaw State University
70.UNDERGRADUATE BIOMATHEMATICS EDUCATION BEYOND BIO 2010 (Part II)Raina RobevaSweet Briar College
Timothy ComarBenedictine University
Meghan BurkeKennesaw State University
71.Stochastic models in computational neuroscience ILaura SacerdoteDept. Mathematics, University of Torino
72.Noisy CellsAlexander SkupinMax Planck Institute of Molecular Plant Physiology, Potsdam, Germany; Luxembourg Centre for System Biomedicine, Luxembourg
Rudiger ThulUniversity of Nottingham, UK
73.Recent advances in infectious disease modelling (part 1)Robert Smith?The University of Ottawa
74.Recent advances in infectious disease modelling (part 2)Robert Smith?The University of Ottawa
75.Mechanical Models of Movement and Growth of Cells and Tissues IMagdalena StolarskaUniversity of St. Thomas, St. Paul, MN, USA
76.Mechanical Models of Movement and Growth of Cells and Tissues IIMagdalena StolarskaUniversity of St. Thomas, St. Paul, MN, USA
77.Mechanics of the cytoskeleton and cortical actin at the cellular levelWanda StrychalskiUniversity of California, Davis
Guillaume SalbreuxMax Planck Institut für Physik komplexer Systeme
78.Moving Organisms: From Individuals to PopulationsChristina SurulescuICAM, WWU Münster
79.Semigroups of Operators in Mathematical Biology IHorst ThiemeSchool of Mathematical and Statistical Sciences Arizona State University Tempe, Arizona, 85287-1804
Adam BobrowskiLublin University of Technology, Nadbystrzycka 38A, 20-618 Lublin, Poland.
80.Semigroups of Operators in Mathematical Biology IIHorst ThiemeSchool of Mathematical and Statistical Sciences Arizona State University Tempe, Arizona, 85287-1804
Adam BobrowskiLublin University of Technology, Nadbystrzycka 38A, 20-618 Lublin, Poland.
81.Epidemiology, Eco-Epidemiology and EvolutionEzio VenturinoUniv. Torino
Nico StollenwerkCMAF, Univ. Lisbon
82.The dynamics of interacting cell systems: from intercellular interaction to tissue-level traits IAnja Voss-BoehmeCenter for High Performance Computing (ZIH), Technical University Dresden, Germany
83.The dynamics of interacting cell systems: from intercellular interaction to tissue-level traits IIAnja Voss-BoehmeCenter for High Performance Computing (ZIH), Technical University Dresden, Germany
84.Multi-scale mathematics of the liver: From intracellular signaling to intercellular interactionAnja Voss-BoehmeCenter for High Performance Computing (ZIH), Technical University Dresden, Germany
Andreas Deutsch
85.Fractals and Complexity IPrzemyslaw WaliszewskiDepartment of Urology, Philipps University, Marburg, Germany
86.Fractals and Complexity IIPrzemyslaw WaliszewskiDepartment of Urology, Philipps University, Marburg, Germany
87.Mathematical modelling of physiological processes in patients on dialysisJacek WaniewskiInstitute of Biocybernetics and Biomedical Engineering PAS
88.Modelling biofilms: from gene regulation to large-scale structure and functionJohn WardUniversity of Loughborough
Fordyce DavidsonUniversity of Dundee
89.Mathematical modeling and simulations of angiogenesis IXiaoming ZhengCentral Michigan University, USA
Trachette JacksonUniversity of Michigan, USA
90.Mathematical modeling and simulations of angiogenesis IIXiaoming ZhengCentral Michigan University, USA
Trachette JacksonUniversity of Michigan, USA
91.Systems Biology of DevelopmentWalter de Back
Lutz BruschTechnische Universität Dresden, Germany
Andreas Deutsch