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Introduction to celestial mechanics and solar system - course description

General information
Course name Introduction to celestial mechanics and solar system
Course ID 13.7-WF-FizP-ICMSS-S17
Faculty Faculty of Physics and Astronomy
Field of study Physics
Education profile academic
Level of studies First-cycle studies leading to Bachelor's degree
Beginning semester winter term 2020/2021
Course information
Semester 3
ECTS credits to win 5
Available in specialities Astrofizyka komputerowa
Course type obligatory
Teaching language english
Author of syllabus
  • prof. dr hab. Andrzej Maciejewski
Classes forms
The class form Hours per semester (full-time) Hours per week (full-time) Hours per semester (part-time) Hours per week (part-time) Form of assignment
Lecture 30 2 - - Exam
Class 30 2 - - Credit with grade

Aim of the course

Introduction of basic problems of celestial mechanics. Presenting scientific information concerning astronomy of the Solar System and extrasolar planetary systems.

Prerequisites

Knowledge of general astonomy and elementary physics.

Scope

- Motion in gravitational field and conservation laws.

- Kepler problem and motion in a central field.

- Two body problem.

- Determination of orbital elements from observations.

- Structure of the Solar System.

- Planetary and small bodies orbits.

- Extrasolar planetary systems.

Teaching methods

Conventional lecture, solving analytical and numerical problems.

Learning outcomes and methods of theirs verification

Outcome description Outcome symbols Methods of verification The class form

Assignment conditions

Lecture: The course credit is obtained by passing 2 written and oral final exams.

Class: Written test. A student is required to obtain at least the lowest passing grade from the test organized during class.

Before taking the examination the student needs to obtain passing grade in the computational exercises.

Final grade: 50% exam grade + 50% exercise grade.

Recommended reading

[1] Alessandra Celletti and Ettore Perozzi, Celestial Mechanics, Springer, 2007.

[2] H. Pollard, Mathematical Introduction to Celestial Mechanics, Prentice Hall, 1966.

[3] Morbidelli, Modern Celestal Mechanics, Taylor & Francis, 2002.

Further reading

[1] G. Beutler, Methods of Celestial Mechanics, vol.!, Springer, 2005.

Notes


Modified by dr hab. Piotr Lubiński, prof. UZ (last modification: 03-06-2020 16:54)