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The VSEPR Model of Molecular Geometry

determination. Additional topics include the applications of the VSEPR model and its theoretical basis. Helpful data on molecular geometries, bond;

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Principles of Inorganic Chemistry

compounds, cluster compounds, bioinorganic compounds, etc. The concepts of the Bohr model of the atom, ligand field theory, molecular orbital theory;

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Molecular Visions Organic Model Kit

antibonding state. Use of colored balls with the appropriate framework geometry is a very nice feature of the Darling model set. Pieces from Darling's;

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Chemical Bonding

orbital methods. The prediction of molecular shape is addressed through the VSEPR method. It is valuable for students in first-year chemistry;

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General Chemistry, Volume 1

. Students learn about chemical bonding, molecular geometry, liquids and solids, and mixtures. The book features problems that span multiple;

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Fundamentals of Molecular Symmetry

invariance. It is no more difficult than using molecular geometry and one obtains molecular symmetry groups. The book provides an introductory;

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Fundamentals of Molecular Symmetry

invariance. It is no more difficult than using molecular geometry and one obtains molecular symmetry groups. The book provides an introductory;

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Molecules and Models

bond and the VSEPR models, the spherical and polarizable ion models, and molecular orbital calculations, and it outlines the successes and;

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London Mathematical Society Lecture Note Series Model Theory with Applications to Algebra and Analysis

The first of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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Model Theory with Applications to Algebra and Analysis, Volume 2

The second of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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A Soft-Tetramer Model for Diblock Copolymer Melts

model allows to scan the control parameter space in a completeness that has not been reached in previous molecular simulations. We develop a;

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Mereon Matrix, The: Everything Connected Through (K)nothing

In this richly illustrated book, the contributors describe the Mereon Matrix, its dynamic geometry and topology. Through the definition;

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Introduction To Mobius Differential Geometry

This book introduces the reader to the geometry of surfaces and submanifolds in the conformal n-sphere. Various models for Moebius geometry;

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Inorganic Chemistry

VSEPR theory in the first chapter, the book symmetrically presents delocalized p-bonding in polyatomic molecules; structure, bonding and;

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Candid Science Iii

VSEPR model, computational chemistry, organic synthesis, natural products, polysaccharides, supramolecular chemistry, peptide synthesis;

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Solution Structure and Solution Dynamics in Chiral Ytterbium III Complexes

of dynamical processes (interaction with the solvent, rearrangements in the molecular geometry, interactions with other molecules) in several ytterbium;

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Molecular Response Functions for the Polarizable Continuum Model

Polarizable Continuum Model (PCM). PCM is a solvation model for a Quantum Mechanical molecular system in which the solvent is represented as a;

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Manifolds, Sheaves, and Cohomology

non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the;

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Modern Conformational Analysis

physical methods for studying molecular geometry. She provides ample bases for the new trends in organic conformational chemistry, including the;

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Molecular Simulation on Cement Based Materials

This book presents a number of studies on the molecular dynamics of cement-based materials. It introduces a practical molecular model;

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Molecular Simulation on Cement Based Materials

This book presents a number of studies on the molecular dynamics of cement-based materials. It introduces a practical molecular model;

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Geometry of the Standard Model of Elementary Particles

The book gives an exposition of the standard model of elementary particles based on coordinate-free differential geometric foundations. It;

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Geometry and Physics

introduction to modern quantum field theory and related areas of theoretical high-energy physics from the perspective of Riemannian geometry, and an;

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Zariski Geometries

This book presents methods and results from the theory of Zariski structures and discusses their applications in geometry as well as;

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Non-Archimedean Tame Topology and Stably Dominated Types (AM-192)

in algebraic dynamics and many other areas of geometry. This book lays down model-theoretic foundations for non-archimedean geometry. The methods;

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Non-Archimedean Tame Topology and Stably Dominated Types (AM-192)

in algebraic dynamics and many other areas of geometry. This book lays down model-theoretic foundations for non-archimedean geometry. The methods;

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Birational Geometry of Algebraic Varieties

One of the major discoveries of the last two decades of the twentieth century in algebraic geometry is the realization that the theory;

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