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Relevant bibliographies by topics / Lineare Transformation

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Journal articles

Academic literature on the topic 'Lineare Transformation'

Author: Grafiati

Published: 4 June 2021

Last updated: 1 February 2022

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Journal articles on the topic "Lineare Transformation"

1

Bucher, Christian, and Franz Bamer. "Eine Modellreduktionsmethode angepasst für nicht-lineare Probleme im Erdbebeningenieurwesen." Bauingenieur 92, no. 04 (2017): S 2—S 6. http://dx.doi.org/10.37544/0005-6650-2017-04-26.

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Die Berechnung der Schwingungsantwort einer komplexen nicht-linearen Struktur mit einer hohen Anzahl von Freiheitsgraden ist im Allgemeinen zeitaufwendig. Daher wird eine Modellreduktionsstrategie basierend auf der Methode der „Proper Orthogonal Decomposition“ (POD) vorgestellt. Die Strategie wird auf einem einfachen Testobjekt, einem Rahmensystem mit nicht-linearem Materialverhalten vorgestellt. Es werden aufgrund eines vorhandenen Antwortzeitverlaufes sogenannte Observationen erzeugt aus denen nicht-lineare Schwingungsformen berechnet werden können. Diese werden zur Transformation in nicht-l

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2

Fan, Chunpeng, and Jason P. Fine. "Linear Transformation Model With Parametric Covariate Transformations." Journal of the American Statistical Association 108, no. 502 (2013): 701–12. http://dx.doi.org/10.1080/01621459.2013.770707.

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3

Pąk, Karol. "Linear Map of Matrices." Formalized Mathematics 16, no. 3 (2008): 269–75. http://dx.doi.org/10.2478/v10037-008-0032-0.

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Linear Map of MatricesThe paper is concerned with a generalization of concepts introduced in [13], i.e. introduced are matrices of linear transformations over a finitedimensional vector space. Introduced are linear transformations over a finitedimensional vector space depending on a given matrix of the transformation. Finally, I prove that the rank of linear transformations over a finite-dimensional vector space is the same as the rank of the matrix of that transformation.

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4

Pąk, Karol. "Linear Transformations of Euclidean Topological Spaces." Formalized Mathematics 19, no. 2 (2011): 103–8. http://dx.doi.org/10.2478/v10037-011-0016-3.

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Linear Transformations of Euclidean Topological Spaces We introduce linear transformations of Euclidean topological spaces given by a transformation matrix. Next, we prove selected properties and basic arithmetic operations on these linear transformations. Finally, we show that a linear transformation given by an invertible matrix is a homeomorphism.

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5

Michálek, Jiří. "Linear transformations of locally stationary processes." Applications of Mathematics 34, no. 1 (1989): 57–66. http://dx.doi.org/10.21136/am.1989.104334.

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6

Friantika, Khasnah Aris, Harina O. L. Monim, and Rium Hilum. "MATRIKS BAKU UNTUK TRANSFORMASI LINIER PADA RUANG VEKTOR DIMENSI TIGA." Jurnal Natural 15, no. 2 (2019): 88–93. http://dx.doi.org/10.30862/jn.v15i2.140.

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The linear transformation is a function relating the vector ke . If , then the transformation is called a linear operator. Several examples of linear operators have been introduced since SMA such as reflexive, rotation, compression and expansion and shear. Apart from being introduced in SMA, these linear operators were also introduced to the linear algebra course. Linear transformations studied at the university level include linear transformation in finite dimension vector spaces . The discussion includes how to determine the standard matrix for reflexive linear transformations, rotation, com

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7

Abobala, Mohammad. "On the Representation of Neutrosophic Matrices by Neutrosophic Linear Transformations." Journal of Mathematics 2021 (February 24, 2021): 1–5. http://dx.doi.org/10.1155/2021/5591576.

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The objective of this paper is to study the representation of neutrosophic matrices defined over a neutrosophic field by neutrosophic linear transformations between neutrosophic vector spaces, where it proves that every neutrosophic matrix can be represented uniquely by a neutrosophic linear transformation. Also, this work proves that every neutrosophic linear transformation must be an AH-linear transformation; i.e., it can be represented by classical linear transformations.

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8

Sullivan, R. P. "Products of nilpotent linear transformations." Proceedings of the Royal Society of Edinburgh: Section A Mathematics 124, no. 6 (1994): 1135–50. http://dx.doi.org/10.1017/s0308210500030158.

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In this paper we characterise the linear transformations of an infinite-dimensional vector space that can be written as the product of nilpotent transformations. This and a linear version of Malcev's congruence on transformation semigroups are then used to construct a new class of congruence-free semigroups.

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9

Adhikari, S. "On Symmetrizable Systems of Second Kind." Journal of Applied Mechanics 67, no. 4 (2000): 797–802. http://dx.doi.org/10.1115/1.1322038.

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We discuss under what conditions multiple-parameter asymmetric linear dynamical systems can be transformed into equivalent symmetric systems by nonsingular linear transformations. So far, in structural dynamics literature this problem has been addressed in the context of the original work by Taussky. Taussky’s approach of symmetrization was based on similarity transformation. In this paper an approach is proposed to transform asymmetric systems into symmetric systems by equivalence transformation. We call Taussky’s approach of symmetrization by similarity transformation “first kind” and propos

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10

Odehnal, Boris. "Generalized Conchoids." KoG, no. 21 (2017): 35–46. http://dx.doi.org/10.31896/k.21.3.

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We adapt the classical definition of conchoids as known from the Euclidean plane to geometries that can be modeled within quadrics. Based on a construction by means of cross ratios, a generalized conchoid transformation is obtained. Basic properties of the generalized conchoid transformation are worked out. At hand of some prominent examples - line geometry and sphere geometry - the actions of these conchoid transformations are studied. Linear and also non-linear transformations are presented and relations to well-known transformations are disclosed.

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