Branch Details

Mathematical Engineering

Original title in Czech: Matematické inženýrstvíFSIAbbreviation: M3910-00Acad. year: 2007/2008

Length of Study: 5 years

Accredited from: Accredited until: 10.4.2011

Profile

The graduates will acquire more profound knowledge of mathematics and informatics that can be used to deal with sophisticated problems in engineering practice. Thus, in addition to the knowledge of the essential engineering fields acquired with the Bachelor's degree, the graduates will obtain the theoretical background needed for them to attain leading positions in research teams of various engineering specializations.

Course structure diagram with ECTS credits

1. year of study, winter semester
Abbreviation	Title	L.	Cr.	Com.	Compl.	Hr. range	Gr.	Op.
SU2	Functional Analysis II	cs	4	Compulsory	Cr,Ex	P - 26 / C1 - 13		yes
SFM	Fuzzy Sets and Applications	cs	5	Compulsory	Cr,Ex	P - 26 / CPP - 26		yes
SGA-A	Graphs and Algorithms	en	5	Compulsory	Cr,Ex	P - 26 / C1 - 26		yes
SN3	Numerical Methods III	cs	4	Compulsory	GCr	P - 26 / CPP - 13		yes
SO2	Optimization II	cs	4	Compulsory	Cr,Ex	P - 26 / CPP - 13		yes
SP3	Probability and Statistics III	cs	4	Compulsory	GCr	P - 26 / CPP - 13		yes
VDS	Database Systems	cs	4	Compulsory-optional	Cr,Ex	P - 26 / CPP - 26	1	yes
TRJ	Quality and Metrology - M	cs	4	Compulsory-optional	Cr,Ex	P - 26 / C2b - 26	1	yes
S2M	Stochastic Modelling	cs	3	Elective (voluntary)	GCr	C1 - 26		yes
RZE	Theory of Dynamic Systems, Modelling and Experiment	cs	3	Elective (voluntary)	GCr	P - 26		yes

1. year of study, summer semester
Abbreviation	Title	L.	Cr.	Com.	Compl.	Hr. range	Gr.	Op.
SDG	Differential Geometry	cs	4	Compulsory	Cr,Ex	P - 26 / C1 - 13		yes
SKF	Complex Variable Functions	cs	6	Compulsory	Cr,Ex	P - 39 / C1 - 26		yes
SML	Mathematical Logic	cs	3	Compulsory	GCr	P - 26		yes
TNM	Numerical Methods of Image Analysis	cs	5	Compulsory	Cr,Ex	P - 26 / CPP - 26		yes
SSP	Stochastic Processes	cs	3	Compulsory	GCr	P - 26 / CPP - 13		yes
S1M	Calculus of Variations	cs	4	Compulsory	Cr,Ex	P - 26 / C1 - 13		yes
VOT	Operating Systems	cs	5	Compulsory-optional	Cr,Ex	P - 26 / CPP - 26	1	yes
VPN	Computer Networks	cs	5	Compulsory-optional	Cr,Ex	P - 26 / CPP - 26	1	yes
0KP	Finite Element Method and ANSYS Computational Code	cs	0	Elective (voluntary)	Cr	P - 13 / CPP - 26		yes
VTR	Polynomial Theory of Control	cs	3	Elective (voluntary)	GCr	P - 26		yes
0PPS	Industrial Project (3910)	cs	3	Elective (voluntary)	GCr	PX - 120		yes

2. year of study, winter semester
Abbreviation	Title	L.	Cr.	Com.	Compl.	Hr. range	Gr.	Op.
SD3	Diploma Project I (M3910)	cs	5	Compulsory	Cr	C1 - 65		yes
SMM	Mathematical Methods in Fluid Dynamics	cs	4	Compulsory	Cr,Ex	P - 26 / CPP - 13		yes
SDR	Modern Methods of Solving Differential Equations	cs	4	Compulsory	Cr,Ex	P - 26 / C1 - 13		yes
SSZ	Diploma Seminar I (M3910)	cs	3	Compulsory	Cr	C1 - 26		yes
SSJ	Reliability and Quality	cs	4	Compulsory	GCr	P - 26 / CPP - 13		yes
SVD	Data Visualisation	cs	3	Compulsory	GCr	P - 13 / CPP - 26		yes
SOR	Fundamentals of Optimal Control Theory	cs	4	Compulsory	Cr,Ex	P - 26 / C1 - 13		yes
VOO	Object-Oriented Programming in C++	cs	5	Compulsory-optional	Cr,Ex	P - 26 / CPP - 26	1	yes
VPW	Programming in Windows	cs	5	Compulsory-optional	Cr,Ex	P - 26 / CPP - 26	1	yes
S1K	Continuum Mechanics	cs	4	Elective (voluntary)	Cr,Ex	P - 39 / C1 - 39		yes

2. year of study, summer semester
Abbreviation	Title	L.	Cr.	Com.	Compl.	Hr. range	Op.
TAI	Analysis of Engineering Experiment	cs	4	Compulsory	Cr,Ex	P - 26 / CPP - 13	yes
SAL	Multi-valued Logic Applications	cs	4	Compulsory	GCr	P - 26 / CPP - 13	yes
SD4	Diploma Project II (M3910)	cs	7	Compulsory	Cr	C1 - 91	yes
SFI	Financial Mathematics	cs	3	Compulsory	GCr	P - 13 / CPP - 13	yes
SSR-A	Mathematical Structures	en	3	Compulsory	GCr	P - 26	yes
SPU	Sources of Artificial Intelligence	cs	4	Compulsory	Ex	P - 26	yes
SDS	Diploma Seminar II (M3910)	cs	3	Compulsory	Cr	C1 - 26	yes
S3M	Mathematical Seminar	cs	0	Elective (voluntary)	Cr	C1 - 39	yes

All the groups of optional courses
Gr.	Courses
1	VOT, VPN
1	VDS, TRJ
1	VOO, VPW

VUT

Faculties

University Institutes

Parts

Mathematical Engineering

Course structure diagram with ECTS credits