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B002661 - PLANNING TECHNIQUES OF STRUCTURES AND LAND
Main information
Teaching Language
Course Content
Suggested readings
Learning Objectives
Prerequisites
Teaching Methods
Further information
Type of Assessment
Course program
Academic Year 2020-21
Coorte 2019 - Second Cycle Degree in WILDLIFE SCIENCES AND MANAGEMENT
Course year
Second year - First Semester
Belonging Department
Agriculture, Food, Environment and Forestry (DAGRI)
Course Type
Single education field course
Scientific Area
AGR/10 - RURAL BUILDINGS AND AGRO - FOREST LAND PLANNING
Credits
6
Teaching Hours
48
Teaching Term
14/09/2020 ⇒ 18/12/2020
Attendance required
No
Type of Evaluation
Final Grade
Course Content
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Course program
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Lectureship
Mutuality
Course teached as:
B026423 - COSTRUZIONI FORESTALI
Second Cycle Degree in FOREST SYSTEMS SCIENCES AND TECHNOLOGIES
Curriculum INGEGNERIA FORESTALE
B026423 - COSTRUZIONI FORESTALI
Second Cycle Degree in FOREST SYSTEMS SCIENCES AND TECHNOLOGIES
Curriculum INGEGNERIA FORESTALE
Teaching Language
Italian
Course Content
Vector analysis. Geometry of the masses. Static. Stress Analysis. Notes on the characteristics of the structural elements. Building materials. Elements of construction techniques.
Suggested readings (Search our library's catalogue)
Slides projected during the lessons and lecture notes.
Learning Objectives
The aim of the course is to provide students with basic knowledge on the stress of structures, on the science of construction and on the characteristics and use of building materials. Methodologies for the design of small buildings in non-seismic areas will be applied, using the appropriate tools for the graphic rendering of a project.
Prerequisites
Courses required: none
Recommended courses: Mathematics
Recommended courses: Mathematics
Teaching Methods
Frontal lessons: 29
Practice, seminars: 19
Practice, seminars: 19
Further information
During the course, software for structural verification and Autocad will be used.
Type of Assessment
Intermediate tests and final oral examination. Acquisition of Badges from the Moodle platform.
Intermediate tests are counted for final vote.
Intermediate tests remain valid in the following academic years.
Evaluation criteria: in written tests with open questions or carrying out calculations, the unsuccessful answer and the wrong answer are considered in the same way; the oral exam takes into account: argumentative rigor, completeness, originality, language properties.
Intermediate tests are counted for final vote.
Intermediate tests remain valid in the following academic years.
Evaluation criteria: in written tests with open questions or carrying out calculations, the unsuccessful answer and the wrong answer are considered in the same way; the oral exam takes into account: argumentative rigor, completeness, originality, language properties.
Course program
Scalar and vector quantities. Oriented segments and vectors. Sum and difference of vectors. Varignon equation.
Static references: Forces: Definition, Characterization of forces. Equivalent forces. Unit of measure of forces. Forces applied to bodies. Sign convention for forces and their designation. Rule of the parallelogram of forces or Galileo. Force systems. Force composition and decomposition: parallelogram of forces method, subsequent result method, funicular polygon method. Static moments of forces. Varignon's theorem. Couples. Moments of couples
Center of parallel vectors. Center of gravity. Determination of the center of gravity of plane figures. Static moments of plane figures. Moments of inertia. Moment of inertia of flat figures
Resistance modulus. Static analysis of the rigid body. Equilibrium conditions of a rigid body. The constraints. Constraint Classification: Simple Constraints, Double Constraints, Triple Constraints, Perfect and Imperfect Constraints, Effective and Ineffective Constraints. Labile, isostatic, hyperstatic systems.
The reactions of the constraints. Calculation of constraint reactions. The substitutability of the loads with the resultant. The graphic calculation and the analytical calculation of the reactions. General equations of statics.
Single beam systems: supported beams, cantilever beams, continuous beams, truss beams.
Flat systems of several beams. External constraints and internal constraints.
Internal tensions. The six fundamental hypotheses. Deformations. Hooke's law. Elasticity module. Breaking loads and safety loads. Building stability: General stability equation. Particular stability equations. The dimensioning of the members: design calculation and verification calculation. The safety of the structures. The allowable stress method. The solicitations. Simple solicitations: Traction, Compression, Cutting, Flexion, Torsion, Deflection bending, Press and tension bending, Point load. Lattice structures.
Static references: Forces: Definition, Characterization of forces. Equivalent forces. Unit of measure of forces. Forces applied to bodies. Sign convention for forces and their designation. Rule of the parallelogram of forces or Galileo. Force systems. Force composition and decomposition: parallelogram of forces method, subsequent result method, funicular polygon method. Static moments of forces. Varignon's theorem. Couples. Moments of couples
Center of parallel vectors. Center of gravity. Determination of the center of gravity of plane figures. Static moments of plane figures. Moments of inertia. Moment of inertia of flat figures
Resistance modulus. Static analysis of the rigid body. Equilibrium conditions of a rigid body. The constraints. Constraint Classification: Simple Constraints, Double Constraints, Triple Constraints, Perfect and Imperfect Constraints, Effective and Ineffective Constraints. Labile, isostatic, hyperstatic systems.
The reactions of the constraints. Calculation of constraint reactions. The substitutability of the loads with the resultant. The graphic calculation and the analytical calculation of the reactions. General equations of statics.
Single beam systems: supported beams, cantilever beams, continuous beams, truss beams.
Flat systems of several beams. External constraints and internal constraints.
Internal tensions. The six fundamental hypotheses. Deformations. Hooke's law. Elasticity module. Breaking loads and safety loads. Building stability: General stability equation. Particular stability equations. The dimensioning of the members: design calculation and verification calculation. The safety of the structures. The allowable stress method. The solicitations. Simple solicitations: Traction, Compression, Cutting, Flexion, Torsion, Deflection bending, Press and tension bending, Point load. Lattice structures.