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Low Dimensional Structures Prepared by Epitaxial Growth or Regrowth on Patterned Substrates: Proceedings of the Nato Advanced Research Workshop, Ringberg in Rottach Egern, Germany, February 20-24, 1995 - Nato Science Series E:
North Atlantic Treaty Organization
Low Dimensional Structures Prepared by Epitaxial Growth or Regrowth on Patterned Substrates: Proceedings of the Nato Advanced Research Workshop, Ringberg in Rottach Egern, Germany, February 20-24, 1995 - Nato Science Series E:
North Atlantic Treaty Organization
Proceedings of the NATO Advanced Research Workshop, Ringberg in Rottach Egern, Germany, February 20--24, 1995
Marc Notes: Proceedings of the NATO Advanced Research Workshop on Low Dimensional Structures Prepared by Epitaxial Growth or Regrowth on Patterned Substrates, Ringberg in Rottach Egern, Germany, February 20-24, 1995--T.p. verso.; Published in cooperation with NATO Scientific Affairs Division.; Includes bibliographical references. Table of Contents: (brief) Preface. Theoretical Aspects of Epitaxial Growth. Self Assembling Nanostructures/Cluster Formation. Growth on Tilted and Non-(001) Surfaces. Nanostructure Growth on Patterned Silicon Substrates. Nanostructures Prepared by Selective Epitaxy or Regrowth on Patterned Substrates. In-Situ Processing and Device Applications Based on Epitaxial Regrowth. Publisher Marketing: Significant experimental work is devoted to the preparation of one and zero dimensional semiconductor structures in view of future electronic and optical devices which involve quantum effects. The aim is good control in the realization of nanometer structures both in vertical and lateral direction. Conventional processing techniques based on lithography face inherent problems such as limited resolution and surface defects caused by reactive ion etching.
Contributor Bio: North Atlantic Treaty Organization Dedication. Preface. Acknowledgments. Clifford Geometric Algebras in Multilinear Algebra and Non-Euclidean Geometries.- Geometric algebra Projective Geometries; Affine and other geometries; Affine Geometry of pseudo-euclidean space; Conformal Geometry and the Horosphere; References. Content-Based Information Retrieval by Group Theoretical Methods.- Introduction; Motivating Examples; General Concept; Fault Tolerance.- Applications, Prototypes, and Test Results; Related Work and Future Research; References.- Four Problems in Radar.-Introduction; Radar Fundamentals; Radar Waveforms; Signal Processing; Space-Time Adaptive Processing; Four Problems in Radar; Conclusions. Introduction to Generalized Classical and Quantum Signal and System Theories on Groups and Hypergroups.-Generalized classical signal/system theory on hypergroups; Generalized quantum signal/system theory on hypergroups; Conclusion; References. Lie Groups and Lie Algebras in Robotics.- Introduction -- Rigid Body Motions; Lie Groups; Finite Screw Motions; Mechanical Joints; Invisible Motion and Gripping; Forward Kinematics; Lie Algebra; The Adjoint Representation; The Exponential Map Derivatives of Exponentials; Jacobians; Concluding Remarks; References. Quantum/Classical Interface: a Geometric Approach from the Classical Side.- Introduction Paravector Space as Spacetime; Eigenspinors; Spin; Dirac Equation; Bell's Theorem; Qubits and Entanglement; Conclusions; References. PONS, Reed-Muller Codes, and Group Algebras.- Introduction; Analytic Theory of One-Dimensional PONS (Welti); Shapiro Sequences, Reed-Muller Codes, and Functional Equations; Group Algebras; Reformulation of Classical PONS; Group Algebra of Classical PONS; GroupAlgebra Convolution; Splitting Sequences; Historical Appendix on PONS; References. Clifford Algebras as a Unified Language.- Introduction; Clifford algebras as models of physical spaces; Clifford Algebras as Models of Perceptual Multicolor Spaces; Hypercomplex-Valued invariants of nD multicolor images; Conclusions; Acknowledgments; References. Recent Progress and Applications in Group FFTs.-Introduction; Finite group FFTs; FFTs for compact groups; Noncompact groups; References. Group Filters and Image Processing.- Introduction: Classical Digital Signal Processing; Abelian Group DSP; Nonabelian Groups; Examples; Group Transforms; Group Filters; Line-like Images; Acknowledgments; References. A Geometric Algebra Approach to Some Problems of Robot Vision.- Introduction; Local Analysis of Multi-dimensional Signals; Knowledge Based Neural Computing; Acknowledgments; References. Group Theory in Radar and Signal Processing.- Introduction; How a Radar Works; Representations; Representations and Radar; Ambiguity Functions; The Wide Band Case; References. Geometry of Paravector Space with Applications to Relativistic Physics.- Clifford Algebras in Physics; Paravector Space as Spacetime; Interpretation; Eigenspinors; Maxwell's Equation; Conclusions; References. A Unified Approach to Fourier-Clifford-Prometheus Transforms- Introduction; New construction of classical and multiparametric Prometheus transforms; PONS associated with Abelian groups; Fast Fourier-Prometheus Transforms; Conclusions; Acknowledgments; References. Fast Color Wavelet Transforms.- Introduction; Color images; Color Wavelet-Haar-Prometheus transforms; Edge detection and compression of color images; Conclusion; Acknowledgments; References. Selected Problems; Various Authors.- Transformations of Euclidean Space and Clifford Geometric; Algebra; References; On the Distribution of Kloosterman Sums on Polynomials over Quaternions; References; Harmonic Sliding Analysis Problems; References; Spectral Analysis under Conditions of Uncertainty; A Canonical Basis for Maximal Tori of the Reductive Centrizer of a Nilpotent Element; References; 6 The Quantum Chaos Conjecture References; Four Problems in Radar; Topic Index; Author Index
Médias | Livres Hardcover Book (Livre avec dos et couverture rigide) |
Validé | 31 août 1995 |
ISBN13 | 9780792336792 |
Éditeurs | Kluwer Academic Publishers |
Pages | 386 |
Dimensions | 155 × 235 × 23 mm · 739 g |
Langue et grammaire | English |
Éditeur | Demeester, Piet |
Éditeur | Eberl, Karl |
Éditeur | Petroff, Pierre M. (College of Engineering, University of California, Santa Barbara, Usa) |
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