author = { Andersson, Sten },

title = { Biomathematics mathematics of biostructures and biodynamics },

edition = { 1st ed } ,

publisher = {Elsevier},

isbn = {0444502734},

isbn = {9780080528076},

isbn = {0080528074},

isbn = {9780444502735},

isbn = {9786611050023},

isbn = {6611050027},

keywords = { Molecular biology Mathematics , Cytoskeleton Mathematics , Cells Morphology Mathematics , Biologie moléculaire Mathématiques , Biomathématiques , Cytosquelette Mathématiques , Cellules Morphologie Mathématiques , Biologia molecular , Biomatemática , Citoesqueleto , Biomathematics , Mathematics , Cells cytology , Molecular Biology , Cytoskeleton , Electronic books , Molecular biology ; Mathematics , SCIENCE ; Life Sciences ; Molecular Biology , Math�ematiques , Biologie mol�eculaire - Math�ematiques , Biomath�ematiques , Biomatem�atica , Cytosquelette - Math�ematiques , Cellules - Morphologie - Math�ematiques },

year = {1999},

abstract = {Includes bibliographical references and index. - Description based on print version record},

abstract = {Front Cover; Biomathematics: Mathematics of Biostructures and Biodynamics; Copyright Page; Contents; Chapter 1. Introduction; References; Chapter 2. Counting, Algebra and Periodicity - the Roots of Mathematics are the Roots of Life; 2.1 Counting and Sine; 2.2 Three Dimensions; Planes and Surfaces, and Surface Growth; 2.3 The Growth of Nodal Surfaces - Molecules and Cubosomes; References 2; Chapter 3. Nodal Surfaces of Tetragonal and Hexagonal Symmetry, and Rods; 3.1 Non Cubic Surfaces; 3.2 Tetragonal Nodal Surfaces and their Rod Structures},

abstract = {3.3 Hexagonal Nodal Surfaces and their Rod StructuresReferences 3; Chapter 4. Nodal Surfaces, Planes, Rods and Transformations; 4.1 Cubic Nodal Surfaces; 4.2 Nodal Surfaces and Planes; 4.3 Cubic Nodal Surfaces and Parallel Rods; 4.4 Transformations of Nodal Surfaces; References 4; Chapter 5. Motion in Biology; 5.1 Background and Essential Functions; 5.2 The Control of Shape - the Natural Exponential or cosh in 3D; 5.3 The Gauss Distribution (GD) Function and Simple Motion; 5.4 More Motion in 3D; References 5; Chapter 6. Periodicity in Biology - Periodic Motion; 6.1 The Hermite Function},

abstract = {6.2 Flagella- Snake and Screw Motion6.3 Periodic Motion with Particles in 2D or 3D; 6.4 Periodic Motion with Rotation of Particles in 2D; References 6; Chapter 7. Finite Periodicity and the Cubosomes; 7.1 Periodicity and the Hermite Function; 7.2 Cubosomes and the Circular Functions; 7.3 Cubosomes and the GD-Function - Finite Periodicity and Symmetry P; 7.4 Cubosomes and the GD-Function - Symmetry G; 7.5 Cubosomes and the GD Function - Symmetry D; 7.6 Cubosomes and the Handmade Function; References 7},

abstract = {Chapter 8. Cubic Cell Membrane Systems/Cell Organelles and Periodically Curved Single Membranes8.0 Introduction; 8.1 Cubic Membranes; 8.2 The Endoplasmatic Reticulum; 8.3 Protein Crystallisation in Cubic Lipid Bilayer Phases and Cubosomes - Colloidal Dispersions of Cubic Phases; 8.4 From a Minimal Surface Description to a Standing Wave Dynamic Model of Cubic Membranes; 8.5 Periodical Curvature in Single Membranes; References 8; Chapter 9. Cells and their Division - Motion in Muscles and in DNA; 9.1 The Roots and Simple Cell Division; 9.2 Cell Division with Double Membranes},

abstract = {9.3 Motion in Muscle Cells9.4 RNA and DNA Modelling; References 9; Chapter 10. Concentration Gradients, Filaments, Motor Proteins and again- Flagella; 10.1 Background and Essential Functions; 10.2 Filaments; 10.3 Microtubulus and Axonemes; 10.4 Motor Proteins and the Power Stroke; 10.5 Algebraic Roots Give Curvature to Flagella; References 10; Chapter 11. Transportation; 11.1 Background - Examples of Docking and Budding with Single Plane Layers, and Other Simple Examples; 11.2 Docking and Budding with Curved Single Layers; 11.3 Transport Through Double Layers; References 11},

abstract = {Chapter 12. Icosahedral Symmetry, Clathrin Structures, Spikes, Axons, the Tree, and Solitary Waves},

address = { Amsterdam },