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Homology

applications of this unifyinf. Chapters deal with homology on all levels from molecules to behavior, and are authored by leading contributors to;

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Homology and Systematics

between animals and plants. Homology is the principle underlying these disciplines. When looking at groups of organisms, shared positional;

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Homology and Systematics

between animals and plants. Homology is the principle underlying these disciplines. When looking at groups of organisms, shared positional;

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Systematics

concepts in the field including species concepts, homology, and hypothesis testing. Analytical methods are covered in detail with chapters devoted;

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Systematics

concepts in the field including species concepts, homology, and hypothesis testing. Analytical methods are covered in detail with chapters devoted;

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Singular Intersection Homology

Intersection homology is a version of homology theory that extends Poincare duality and its applications to stratified spaces, such as;

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A Geometric Approach to Homology Theory

The purpose of these notes is to give a geometrical treatment of generalized homology and cohomology theories. The central idea is that;

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Biological Systematics

A core systematics textbook with a focus on parsimony-based approaches for students and biologists interested in systematics and;

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Cornered Heegaard Floer Homology

homology invariants of 3-manifolds with codimension-2 corners and prove that the bordered Floer homology of a 3-manifold with boundary, split into;

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Molecular Systematics of Plants II

astonishing pace. This period has been marked by a volume of new empirical data and advances in theoretical and analytical issues related to DNA;

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Molecular Systematics of Plants II

astonishing pace. This period has been marked by a volume of new empirical data and advances in theoretical and analytical issues related to DNA;

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Algebraic Topology

Algebraic Topology: An Introduction starts with the combinatorial definition of simplicial (co) homology and its main properties (including;

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Ontogeny and Systematics

Ontogeny and Systematics is een boek van C.J. Humphries;

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Milestones in Systematics

of the major issues in systematic theory and practice that have driven the working methods of systematics during the 20th century and looks at;

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Evolution Of Phylogenetic Systematics

, and its theoretical foundations - with contributions from historians, philosophers, and biologists. This volume articulates an intellectual;

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Differential Algebraic Topology

This book presents a geometric introduction to the homology of topological spaces and the cohomology of smooth manifolds. The author;

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Elements of Homology Theory

in Mathematics, Volume 74, American Mathematical Society, 2006). It starts with the definition of simplicial homology and cohomology, with many examples;

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Mod Two Homology and Cohomology

Cohomology and homology modulo 2 helps the reader grasp more readily the basics of a major tool in algebraic topology. Compared to a more;

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Advances in Compositae Systematics

the classification, relationships and evolution of the major groups of this family.;

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Homology Effects

field of homology effects, and to bring colleagues up to date. Topic coverage includes dosage compensation, X-inactivation, imprinting;

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Biological Systematics

Understanding the history and philosophy of biological systematics (phylogenetics, taxonomy and classification of living things) is key to;

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Homotopy Theory with Bornological Coarse Spaces

. It introduces the category of bornological coarse spaces and the notion of a coarse homology theory, and further constructs the universal;

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Molecular Systematics of Parasitic Helminths

This book aims to provide fundamental knowledge and information for research in molecular systematics on parasitic helminths (nematode;

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Homology, Genes, and Evolutionary Innovation

A major synthesis of homology, written by a top researcher in the field Homology-a similar trait shared by different species and derived;

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The Development of Biological Systematics - Antoine-Laurent De Jussieu, Nature & the Natural System

of classification in the eighteenth and nineteenth centuries. Shows how classifications came to be treated as conventions; systematic practice was not;

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Lectures on Functor Homology

coefficients in the homology of infinite families of classical groups, e.g. general linear groups or symplectic groups, and their stabilization;

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Homology of Normal Chains and Cohomology of Charges

neighborhood retracts of a large class of Banach spaces. On this category the authors define homology and cohomology functors with real coefficients;

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