Moses - Applied methods to solve non-stationary problems of mechanics

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Module / Version:
#50743 / #1

Validity:
Seit WS 2019/20

Default display language:
English

Module title:
Applied methods to solve non-stationary problems of mechanics

Credits:
6

Responsible person:
Müller, Wolfgang

Grading:
benotet

Type of exam:
Mündliche Prüfung

Zugehörigkeit

Faculty:
Fakultät V

Institute:
Institut für Mechanik

Area of expertise:
35371100 FG Mechanik, insbes. Kontinuumsmechanik und Materialtheorie

Prüfungsausschuss:
No information

Kontakt

Office:
MS 2

Contact person:
Rickert, Wilhelm

E-mail address:
wolfgang.h.mueller@tu-berlin.de

Website:

http://www.lkm.tu-berlin.de/menue/studium_und_lehre/

Learning Outcomes

Provide a participant with the most general approaches capable to solve and analyze various dynamical problems of classical mechanics and micromechanics

Content

Finite integral transformations method to solve non-stationary problems: generalization of the classical procedure of eigenfunction decomposition, variable interval method: an extension of the Ritz method for non-stationary problems, waves in a media with microstructure: method of Green's functions

Module Components

Pflichtgruppe:

All Courses are mandatory.

Course Name	Type	Number	Cycle	Language	SWS	VZ
Applied methods to solve non-stationary problems of mechanics	VL		k.A.	No information	2

Workload and Credit Points

Applied methods to solve non-stationary problems of mechanics (VL):

Workload description	Multiplier	Hours	Total
Attendance	15.0	2.0h	30.0h
Pre/post processing	15.0	4.0h	60.0h
			90.0h(~3 LP)

Course-independent workload:

Workload description	Multiplier	Hours	Total
Präsenzzeit	15.0	2.0h	30.0h
Vor-/Nachbereitung	15.0	4.0h	60.0h
			90.0h(~3 LP)

The Workload of the module sums up to 180.0 Hours. Therefore the module contains 6 Credits.

Description of Teaching and Learning Methods

Lecture series

Requirements for participation and examination

Desirable prerequisites for participation in the courses:

variational calculus [optional], partial differential equations

Mandatory requirements for the module test application:

This module has no requirements.

Module completion

Grading

graded

Type of exam

Oral exam

Language

English

Duration/Extent

60 Minuten

Duration of the Module

The following number of semesters is estimated for taking and completing the module:
1 Semester.

This module may be commenced in the following semesters:
Winter- und Sommersemester.

Maximum Number of Participants

This module is not limited to a number of students.

Registration Procedures

none

Recommended reading, Lecture notes

Lecture notes

Availability: unavailable

Electronical lecture notes

Availability: unavailable

Literature

Recommended literature
Farlow S. J.: Partial differential equations for scientists and engineers. Courier Corporation (1993)
Fryba L.: Vibration of solids and structures under moving loads, Springer Science & Business Media (2013)
Kunin, I. A.: Elastic Media with Microstructure, Springer-Verlag (1982)
Kunin, I. A.: Elastic Media with Microstructure II, Springer-Verlag (1983)
Slepyan, L. I.: Analysis of Non-steady-state Strain by Means of Series Defined in a Variable Interval, Izvestiya Akademii Nauk USSR Mekhanika Tverdogo Tela, No. 4, 62-69. (1965)
Slepyan L. I.: Non-Steady-State Elastic Waves, Sudostroenie, Leningrad (1972)

Assigned Degree Programs

This module is not used in any degree program.

Students of other degrees can participate in this module without capacity testing.

Miscellaneous

No information