MechMatConst ☑️: Syllabus | Навчальний портал НУБіП

General information

For ED	Bachelor
Knowledge area	19 "Architecture and construction"
Speciality	192 " Building and engineering of the city"
Specialization	-
Characteristics of the discipline
Type	Obligatory
language of teaching	English
Total number of hours	180
Number of credits ECTS	6
Number of thematic modules	5
Form of control	test /examination
Indicators of the discipline for daily learning
Year of study (course)	2
Semester	3	4
Lectures	30 hours.	30 hours.
Practical, seminar classes	30 hours.	30 hours.
Independent study	30 hours.	30 hours.

Teacher

Kutsenko Anastasiia Hrygorivna

Ph. D. of Physical and Mathematical Sciences, Associated Prof.

Department of Mechanics

Educational building 11, office 226.

e-mail: kutsenko@nubip.edu.ua

DESCRIPTION OF COURSE

Mechanics of materials and construction is a basic engineering subject that must be understood by anyone concerned with the strength and physical performance of structures, whether those structures are man-made or natural. The subject matter includes such fundamental concepts as stresses and strains, deformations and displacements, elasticity and inelasticity, strain energy, and load-carrying capacity. These concepts underlie the design and analysis of a huge variety of mechanical and structural systems.

The teacher main aims to help students taking courses taught in English at National University of life and environmental sciences of Ukraine, Faculty of Design and Engineering, in their studies of one of the most important and most difficult engineering topic.

Prerequisites for studying the course. Studying of the discipline assumes that you have knowledge of mathematics, physics, theoretical mechanics.

Discipline provides a number of competencies

Gc1. Ability to learn and master modern knowledge.

Gc 2. Knowledge and understanding of the subject area, professional understanding activities of the construction industry.

Gc 3. Ability to search, process and analyze information from different sources.

Gc 4. Skills in the use of information and communication technologies.

Gc 5. Ability to solve tasks and accept appropriate ones reasonable decisions.

Gc 6. Ability to apply knowledge in practical situations.

Gc 7. Ability to evaluate and ensure the quality of work performed.

A result of studying of discipline the student should know:

- The basic hypotheses and methods, which are used of calculations for strength, rigidity and stability of elements of buildings;

- The methods of determining the internal forces factors in statically determinate and statically indeterminate elastic systems;

- The relation among external forces and stresses and displacements in the different kind of simple and complex deformations.

THE STRUCTURE OF DISCIPLINE

Title of thematic modules and themes		Hours (Lectures / Laboratory lessons/ Independent study)		Training facts	Tasks	Estimation, units
3 semester
The thematic module 1. TENSION AND COMPRESSION						20
Theme 1. Purpose and objectives of the course. The basic hypotheses and the definitions of the mechanics of materials and constructions		2/2/2		Student should be know: the basic hypotheses and the definitions of the mechanics of materials and constructions Student should be able to: built the diagrams of internal forces and tensions in case of tension or compression of the bar.	Delivery of practicaly works. Execution of independent works.	2
Theme 2. The relation among internal forces and tensions in case of tension or compression of the bar.		2/2/2				3
Theme 3. The method of calculating the bar on strength		2/2/2				5
Theme 4. The method of calculating the bar on rigidity		2/2/2				5
Theme 5. The geometric characterizations of the plane cross sections.		2/2/2				5
The thematic module 2. TORSION						30
Theme 1. The geometric characterizations of the plane cross sections.		2/2/2		Student should be know: the main geometric characterizations of the plane cross sections; the relation among internal forces and tensions in cases of direct shear and torsion. Student should be able to: built the diagrams of internal forces and tensions in case of torsion of the bar.	Delivery of practicaly works. Execution of independent works.	10
Theme 2. Analysis of Stress and Strain		2/2/2				2
Theme 3. The direct shear stresses.		2/2/2				5
Theme 4. The definition of torsion.		2/2/2				5
Theme 5. The method of calculating the bar on strength and rigidity by torsion		2/2/2				8
The thematic module 3. BEAM BENDING						20
Theme 1. The equation of Shearing force for the cantilever and simple beams		2/2/2		Student should be know: the equations of bending moment and shearing force for the cantilever and simple beams. Student should be able to: built the diagrams of internal forces and tensions in case of bending of the beam	Delivery of practicaly works. Execution of independent works.	2
Theme 2. The equation of Bending moment for the cantilever and simple beams.		2/2/2				2
Theme 3. The calculation method cantilever beam on the strength by the normal stresses		2/2/2				8
Theme 4. The calculation method simple beam on the strength by the normal stresses.		2/2/2				4
Theme 5. Double – integration method.		2/2/2				4
Total for 3 semester		30/30/30		-	-	70
Test						30
Total for 3 semester						100

4 semester
The thematic module 4. METHODS OF DEFINDING OF BEAM DEFORMATION						34
Theme 1. Verescagin´s rule.		2/2/2		Student should be know: the basis methods for definition the deformations of beam and frame. Student should be able to: define the deformations of beam and frame by different methods.	Delivery of practicaly works. Execution of independent works.	4
Theme 2. The method of initial parameters.		2/2/2				4
Theme 3. Castigliano´s theorem.		2/2/2				4
Theme 4. The construction method of the diagram of shear-force and bending-moment for the cantilever frame		2/2/2				4
Theme 5. The construction method of the diagram of shear-force and bending-moment for the simple frame.		2/2/2				4
Theme 6. The curveted beam.		2/2/2				4
Theme 7. The definitions of the statically indeterminate constructions.	2/2/2		Student should be know: The definitions of the statically indeterminate constructions; the three moment’s theorem. Student should be able to: applicate methods of definitions of the deformations for statically indeterminate beam and frame.		Delivery of practicaly works. Execution of independent works.	5
Theme 8. The application of the Castigliano´s theorem to the statically indeterminate constructions.	2/2/2					5
The thematic module 5. THE COMPLEX DEFORMATIONS						36
Theme 1. The three moment’s theorem.	2/2/2		Student should be know: Stress and Strain in the case of the action of complex deformations of construction. Student should be able to: calculate beam and frame by acting of complex Stress and Strain.		Delivery of practicaly works. Execution of independent works.	5
Theme 2. The application of the Verescagin´s rule to the statically indeterminate constructions.	2/2/2					5
Theme 3. Analysis of Stress and Strain in the case of the action of compression and bending at one time	2/2/2					4
Theme 4. Analysis of Stress and Strain in the case of the action of tension and bending at one time	2/2/2					4
Theme 5. Analysis of Stress and Strain in the case of the action of two bending moments at one time, which acting in perpendicular planes	2/2/2					4
Theme 6. The calculation method of column.	2/2/2					6
Theme 7. Analysis of Stress and Strain in the case of the action of bending and torsion at one time.	2/2/2					8
Total for 4 semester		30/30/30		-	-	70
Exam						30
Total for course						100

EVALUATION POLICY

Deadline and retake policy:

The student must submit the work within the time specified by the teacher. Works that are submitted in violation of deadlines without good reason are evaluated at a lower grade. Rearrangement of modules takes place with the permission of the lecturer if there are good reasons (for example, hospital).

Academic Integrity Policy:

Write-offs during tests and exams are prohibited (including the use of mobile devices). Course papers, abstracts must have correct text references to the literature used

Visiting

policy:

The student is obliged to attend classes of all kinds every day in accordance with the established schedule, not to be late, to have the appropriate appearance. For objective reasons (for example, illness, international internship) training can take place individually (in online form in consultation with the dean of the faculty)

STUDENT EVALUATION SCALE

Student rating, points	Evaluation results on national exam tests
Student rating, points	Exams	Tests
90-100	Excellent	Accepted
74-89	Great
60-73	Satisfactory
0-59	Unsatisfactorily	Not accepted

Recommended Literature

- Main:

1. Mechanics of materials: Theory and Problems. Maual / A. Kutsenko, M. Bondar, V. Pryshliak. – Nizhyn: „Vidavnitstvo „Aspekt-Poligraf”, 2016. – 360 p.

2. Mechanics of Materials and structures. Tutorial / M.G. Chausov, V.M. Shvayko, A.P. Pylypenko, M.M. Bondar, V.B. Berezin; edited by M.G. Chausov. – K: CP „Komprint”, 2015. – 259 p.

3. Mechanics of materials: Theory and Problems. Textbook / A. Kutsenko, M. Bondar, V. Pryshliak. –Kyiv, 2018. – 598 p.

– ancillary:

1. Beer F.P., Johnston E.R., et. al.: Mechanics of materials., 8th Edition, Graw – Hill. Inc., 2020. – 896 p.

2. Bansal R. K.: Strength of Materials., 5th Edition, Laxmi Publications., 2014. – 1106 p.

3. John C.J., Ross C.T.F.: Strength of Materials and Structures. Arnold. – 719 p.

4. Dupen B.: Applied Strength of Materials for Engineering Technology. Indiana University - Purdue University Fort Wayne., 2014. – 151 p.

5. R.K. Rajput. A Textbook of Strength of Materials (Mechanics of Solids) in SI Units., 2018 – 1312 p.

6. Sohor M.: Strength_of_materials., 2011. – 210 p.

Video materials

Modulus 1. https://www.youtube.com/results?search_query=compression+of+bar

Modulus 2. https://www.youtube.com/results?search_query=geometric+characteristics+in+strength+of+materials

https://www.youtube.com/results?search_query=torsion

Modulus 3. https://www.youtube.com/results?search_query=bending

Mjdulus 4. https://www.youtube.com/results?search_query=deformation+of+beam

Modulus 5. https://www.youtube.com/results?search_query=column

Last modified: Wednesday, 24 November 2021, 3:53 PM