Geospatial algebraic computations: Theory and applications

© Springer-Verlag Berlin Heidelberg 2016. Improved geospatial instrumentation and technology such as in laser scanning has now resulted in millions of data being collected, e.g., point clouds. It is in realization that such huge amount of data requires efficient and robust mathematical solutions tha...

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Main Authors: Awange, Joseph, Paláncz, B.
Format: Book
Published: 2016
Online Access:http://hdl.handle.net/20.500.11937/26072
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author Awange, Joseph
Paláncz, B.
author_facet Awange, Joseph
Paláncz, B.
author_sort Awange, Joseph
building Curtin Institutional Repository
collection Online Access
description © Springer-Verlag Berlin Heidelberg 2016. Improved geospatial instrumentation and technology such as in laser scanning has now resulted in millions of data being collected, e.g., point clouds. It is in realization that such huge amount of data requires efficient and robust mathematical solutions that this third edition of the book extends the second edition by introducing three new chapters: Robust parameter estimation, Multiobjective optimization and Symbolic regression. Furthermore, the linear homotopy chapter is expanded to include nonlinear homotopy. These disciplines are discussed first in the theoretical part of the book before illustrating their geospatial applications in the applications chapters where numerous numerical examples are presented. The renewed electronic supplement contains these new theoretical and practical topics, with the corresponding Mathematica statements and functions supporting their computations introduced and applied. This third edition is renamed in light of these technological advancements.
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spelling curtin-20.500.11937-260722017-09-13T15:25:35Z Geospatial algebraic computations: Theory and applications Awange, Joseph Paláncz, B. © Springer-Verlag Berlin Heidelberg 2016. Improved geospatial instrumentation and technology such as in laser scanning has now resulted in millions of data being collected, e.g., point clouds. It is in realization that such huge amount of data requires efficient and robust mathematical solutions that this third edition of the book extends the second edition by introducing three new chapters: Robust parameter estimation, Multiobjective optimization and Symbolic regression. Furthermore, the linear homotopy chapter is expanded to include nonlinear homotopy. These disciplines are discussed first in the theoretical part of the book before illustrating their geospatial applications in the applications chapters where numerous numerical examples are presented. The renewed electronic supplement contains these new theoretical and practical topics, with the corresponding Mathematica statements and functions supporting their computations introduced and applied. This third edition is renamed in light of these technological advancements. 2016 Book http://hdl.handle.net/20.500.11937/26072 10.1007/978-3-319-25465-4 restricted
spellingShingle Awange, Joseph
Paláncz, B.
Geospatial algebraic computations: Theory and applications
title Geospatial algebraic computations: Theory and applications
title_full Geospatial algebraic computations: Theory and applications
title_fullStr Geospatial algebraic computations: Theory and applications
title_full_unstemmed Geospatial algebraic computations: Theory and applications
title_short Geospatial algebraic computations: Theory and applications
title_sort geospatial algebraic computations: theory and applications
url http://hdl.handle.net/20.500.11937/26072