Department of Biophysics · Subjects · Biomathematics 1

Data

Official data in SubjectManager for the following academic year: 2024-2025

Course director

Grama László

associate professor,
Department of Biophysics
laszlo.grama@aok.pte.hu

Number of hours/semester

lectures: 0 hours

practices: 28 hours

seminars: 0 hours

total of: 28 hours

Subject data

Code of subject: OPA-B1G-T
2 kredit
Pharmacy
Basic modul
autumn

Prerequisites:

Course headcount limitations

min. 5 – max. 15

Topic

Introduction to fundamentals and methods of differential and integral calculus. Applications in the fields of mathematics, physics, chemistry and biology.

Lectures

Practices

1. Introduction
2. Introduction
3. The difference quotient
4. The difference quotient
5. Calculating derivatives. Higher-order derivatives
6. Calculating derivatives. Higher-order derivatives
7. Applications of derivatives
8. Applications of derivatives
9. Analysis of functions using derivatives
10. Analysis of functions using derivatives
11. Partial derivatives
12. Partial derivatives
13. Applications of partial derivatives
14. Applications of partial derivatives
15. The definite integral. Integration methods
16. The definite integral. Integration methods
17. 1st Midterm Test
18. 1st Midterm Test
19. Applications of integrals
20. Applications of integrals
21. Differential equations and their applications
22. Differential equations and their applications
23. Differential equations for reaction kinetics
24. Differential equations for reaction kinetics
25. 2nd Midterm Test
26. 2nd Midterm Test
27. Summary, consultation
28. Summary, consultation

Seminars

Reading material

Obligatory literature

Literature developed by the Department

Will be published on Teams, Moodle or PotePedia.

Notes

József Belágyi, László Mátyus, Miklós Nyitrai: Mathematics, textbook

Péter Hajdu, László Grama: Selected Problems in Mathematics, problems booklet

Recommended literature

Conditions for acceptance of the semester

None.

Mid-term exams

Midterm tests written during the 8th and 14th weeks from materials of differential calculus and integral calculus, respectively.

Making up for missed classes