Subjects

Your browser does not support JavaScript, or its support is disabled. Some features may not be available.

Linear Algebra 2 - NMAG112

Title:	Lineární algebra 2
Guaranteed by:	Department of Algebra (32-KA)
Faculty:	Faculty of Mathematics and Physics
Actual:	from 2023 to 2023
Semester:	summer
E-Credits:	10
Hours per week, examination:	summer s.:4/2, C+Ex [HT]
Capacity:	unlimited
Min. number of students:	unlimited
4EU+:	no
Virtual mobility / capacity:	no
State of the course:	taught
Language:	Czech
Teaching methods:	full-time
Teaching methods:	full-time
Additional information:	https://www.karlin.mff.cuni.cz/~stovicek/index.php/cs/2324ls-nmag112

Guarantor:	doc. RNDr. Jan Šťovíček, Ph.D.
Class:	M Bc. FM M Bc. FM > Povinné M Bc. FM > 1. ročník M Bc. MMIB M Bc. MMIB > Povinné M Bc. MMIB > 1. ročník M Bc. MMIT M Bc. MMIT > Povinné M Bc. OM M Bc. OM > Povinné M Bc. OM > 1. ročník
Classification:	Mathematics > Algebra
Co-requisite :	NMAG111
Incompatibility :	NALG002, NMAG102, NMAG114
Interchangeability :	NALG002, NMAG102
Is incompatible with:	NMAG114, NMAG102
Is interchangeable with:	NMAG114, NMAG102
In complex pre-requisite:	NMAG201, NMAG202, NMAG206, NMAG211, NMFM202, NMNM331, NMSA336

Annotation -

The second introductory lecture in linear algebra for General Mathematics, and Information Security

Last update: Omelka Marek, doc. Ing., Ph.D. (30.05.2023)

Course completion requirements -

Last update: Šťovíček Jan, doc. RNDr., Ph.D. (16.02.2024)

Literature -

C.D. Meyer, Matrix Analysis and Applied Linear Algebra, SIAM 2000.

T.S. Blyth, E.F. Robertson, Basic Linear Algebra, Springer Verlag London,2002,

S.H. Friedberg, A.J. Insel, L.E.Spence, Linear Algebra, Third Edition, Prentice-Hall, Inc., 1997

L. Barto, J. Tůma, Lineární algebra a geometrie, elektronická skripta

Last update: Stanovský David, doc. RNDr., Ph.D. (10.02.2023)

Requirements to the exam -

Last update: Šťovíček Jan, doc. RNDr., Ph.D. (16.02.2024)

Syllabus -

standard and abstract scalar product, orthogonal basis, Gram-Schmidt orthogonalization,

orthogonal and unitary mappings and matrices, rotations (especially in 3D), group properties,

unitary and orthogonal diagonalization, spectral theorems, singular value decomposition,

Last update: Stanovský David, doc. RNDr., Ph.D. (10.02.2023)