Metadata play a fundamental role in both DLs and SDIs. Commonly defined as "structured data about data" or "data which ...
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The GIScience conference series (www. giscience. org) was created as a forum for all researchers who are interested in advancing ...
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Here is the new edition of the first attempt to summarize the geology of Africa by presenting it in an atlas and to synthesize ...
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Flying safely in aircraft implies the use of navigation instruments. Among them, the magnetic compass is still a first choice ...
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The first five chapters review the algebras of real numbers, complex numbers, vectors, and quaternions and their associated ...
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Most of the papers deal with different aspects of the Asymptotic Geometric Analysis, ranging from classical topics in the ...
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Geometric Data Analysis (GDA) is the name suggested by Stanford University to designate the approach to Multivariate Statistics ...
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Complex variables is a precise, elegant, and captivating subject. Presented from the point of view of modern work in the ...
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Complex variables is a precise, elegant, and captivating subject. Presented from the point of view of modern work in the ...
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Geometric Fundamentals of Robotics provides an elegant introduction to the geometric concepts that are important to applications ...
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This volume assembles research papers in geometric and combinatorial group theory. This wide area may be defined as the study ...
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This textbook introduces geometric measure theory through the notion of currents. Currents—continuous linear functionals ...
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This work presents a purely geometric treatment of problems in physics involving quantum harmonic oscillators, quartic oscillators, ...
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The transparency and power of geometric constructions has been a source of inspiration to generations of mathematicians. ...
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The two ?elds of Geometric Modeling and Algebraic Geometry, though closely - lated, are traditionally represented by two ...
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This book present scurrent activities of the Department of AppliedMathem- ics at SINTEF, the largest independent research ...
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Numerical methods that preserve properties of Hamiltonian systems, reversible systems, differential equations on manifolds ...
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Numerical methods that preserve properties of Hamiltonian systems, reversible systems, differential equations on manifolds ...
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Questions of maxima and minima have great practical significance, with applications to physics, engineering, and economics; ...
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Questions of maxima and minima have great practical significance, with applications to physics, engineering, and economics; ...
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