Description
Take your mathematics to the next level!
Want to know more, understand more deeply, and solve truly complex problems? A 2nd cycle Mathematics degree programme in is for those who want to develop their skills and gain specialised knowledge.
It’s a natural step for those planning PhD studies or those who want to work as mathematicians in fields such as computer science, finance, commerce, or industry. The programme also provides comprehensive preparation for teaching mathematics and a second subject: chemistry, physics, or computer science.
What will you learn?
During your studies, you will:
- learn advanced areas of mathematics and their practical applications,
- develop logical and critical thinking skills,
- learn to create and analyse complex mathematical models,
- use modern computer and computational tools,
- learn to clearly and precisely present complex concepts – orally and in writing, including in English.
What do you gain?
- the ability to build and test advanced mathematical models,
- experience in solving difficult problems using specialised software,
- fluency in communicating in mathematics and English,
- preparedness to develop your knowledge independently and keep abreast of the latest scientific developments,
- the opportunity to continue your studies at a doctoral school or begin a professional career.
Choose your path
Training to become a teacher begins during the 1st cycle studies and continues into the 2nd cycle. You can choose a Teacher Training Programme:
- Mathematics and Computer Science,
- Mathematics and Physics,
- Mathematics and Chemistry.
After completing 1st and 2nd cycle studies, you gain full qualifications to teach your chosen subject(s) at all levels of education.
Choose a degree programme that provides specialised knowledge, real-world competencies, and extensive development opportunities.
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Curriculum
Link to the curriculum and study plan
Duration of studies: 4 semesters
Number of ECTS credits: 120
Selected degree programme courses:
- Algebra with Geometry
- Complex Analysis
- Functional Analysis
- Differential Equations
Forms of classes:
- lectures
- seminars – classes based on group discussions
- laboratory classes
- seminars
Admission process
We conduct admission process for studies at the University of Silesia using the Online Application System (IRK): irk.us.edu.pl.
Use IRK to enrol in your studies and find all the information you need. You will learn about the admission process, the deadlines, the enrolment fee, and all the documents you need to submit
Questions? Feel free to write to the International Admissions Office or visit rekrutacja.us.edu.pl and irk.us.edu.pl.
Admission rules
Admission to the programme is open to individuals who have obtained a Bachelor’s, Engineer’s, or Master’s degree, or a foreign diploma that entitles them to study in the country of issue.
The qualification criterion is a competitive evaluation of the diploma grades.
The order of admission will be determined by the place on the ranking list created on the basis of candidate’s result (WK), calculated in line with the below formula.
Method of calculating points (candidate’s result):
WK = 3 x D + O
where:
- WK — candidate’s result,
- D — grade on the diploma in a degree programme assigned to mathematics (D = 0 if the candidate did not complete studies in a field assigned to mathematics),
- O — grade on the diploma in a degree programme other than mathematics.
The candidate’s English language proficiency should be at least at a B2 level according to the Common European Framework of Reference for Languages.
Point thresholds
We do not set minimum point thresholds for any field of study at the University of Silesia.
Committees create ranking lists during the admission process. Admission thresholds vary every year, as they depend on the number of candidates, their high school graduation exam results, and the applicable qualification rules.
Internships
You can also study at other universities in Poland and abroad thanks to the Erasmus+ and MOST programmes. With Erasmus+, you can complete an internship or part of your studies at a partner university in countries such as Bulgaria, Czechia, Estonia, Germany, Lithuania, France, Spain, Portugal, Romania, Slovakia, Slovenia, Türkiye, and Italy.
Cooperation
The Mathematics degree programme actively collaborates with the socio-economic community, combining theoretical education with professional practice. Collaboration with primary and secondary schools primarily consists of organising student internships, during which students gain experience teaching mathematics lessons under the supervision of an academic teacher and school staff. This allows programme students to develop teaching and educational competencies in a real-world work environment.
Partnerships with the business sector, including ING Bank Śląski and Vattenfall, enable students to learn about the practical applications of mathematics in finance, data analysis, and computer science. Joint meetings with experts and internship initiatives support the development of professional competencies and increase graduates’ attractiveness in the job market.
Contact
Dean’s office of the degree programme
Matters related to submitting documents and registering for studies, curriculum, class schedules, registration for classes, student ID, tuition fees, problems with logging in to USOSweb.
Education Department
phone no. +48 32 359 18 10
phone no. +48 32 359 18 80
phone no. +48 32 359 16 22
e-mail: rekrutacja@us.edu.pl
Matters related to recruitment, the course of the admission process, problems with registration in the Online Application System (IRK) system, required documents.
International Admissions Office
phone no. +48 32 359 22 72
phone no. +48 32 359 22 73
e-mail: admission@us.edu.pl
Matters related to the recruitment of foreigners (candidates who do not have Polish citizenship): the course of the admission process, formalities related to the required education documents (legalisation, apostille), certificate of qualification for studies, etc.
Faculty Admission Committee
You can find the contact details in the Online Application System (IRK) system by selecting the degree programme you are interested in:
https://irk.us.edu.pl/pl/.
Matters related to recruitment: qualification for studies, conversion of grades in the Online Application System (IRK) system, admission process, admission criteria, required documents.
What makes us stand out
01.
Flexibility
You create your own path thanks to a variety of teaching methods and the freedom to choose your classes, academic supervisors and specialisations.
02.
Practical experience
We focus on practical experience: work placements, workshops and classes with experts. You’ll gain an understanding of the realities of the job market and the principles of research commercialisation.
03.
Development
You carry out your own research projects under the guidance of mentors. We provide support for student research groups and exchange trips through the ERASMUS+ and MOST programmes.
04.
Quality
We provide the highest level of education, as confirmed by Polish Accreditation Committee. Classes are taught by highly qualified faculty with recognised scientific achievements.
Graduate zone
Career paths
Where can you work after completing Mathematics degree programme?
Most graduates continue their education with 2nd cycle studies. 2nd cycle students can also spend a year at the University of L’Aquila and earn two diplomas.
This programme will prepare you for work in IT, finance, marketing, scientific research, other fields where data and data analysis are of key importance.
After completing a Teacher Training Programme, you gain the skills to teach subjects such as mathematics, chemistry, computer science, and physics at all levels of education.
You can also pursue doctoral studies and conduct research.
Graduate knowledge
- Upon the completion of your studies, you have a deep understanding of the main areas of mathematics.
- You understand how mathematical reasoning, proof methods, and the connections between mathematical concepts work. You know how to construct valid mathematical arguments.
- You know the most important mathematical theorems and hypotheses, their meaning, and their connections to proof methods.
- You are familiar with specialised topics in your chosen field of mathematics and the interdependencies within it and between other fields.
- You are familiar with the latest discoveries and directions of development in mathematics, and you understand how theory connects with new research methods.
- You understand the principles of a mathematician’s work, including copyright, industrial property protection, and the fundamentals of entrepreneurship.
- You understand the fundamental problems of modern civilization, the role of mathematicians in science, and the social responsibility they bear in their work.
Graduate skills
- After graduation, you are able to use mathematics to solve problems, test hypotheses, and construct your own reasoning, including proving theorems and refuting false hypotheses, even in unpredictable situations.
- You know how to clearly and precisely convey mathematical content both orally and in writing, adapting your language to the audience.
- You know how to analyse and evaluate the validity of inferences in mathematical proofs using logical methods and mathematical tools.
- You can conduct proofs in your chosen field of mathematics, drawing on methods from other branches of mathematics as needed.
- You know how to creatively apply mathematical methods to solve complex problems, selecting appropriate tools and critically analysing information.
- You can independently plan and develop your mathematical knowledge throughout your life, as well as help others learn mathematics and apply analytical tools.
- You can create and use mathematical models to analyse difficult problems and select appropriate methods and tools.
- You can communicate in a foreign language at a B2+ level using mathematical terminology.
- You can prepare presentations on mathematical topics and explain them to both experts and non-experts, lead discussions, and argue effectively.
- You can collaborate in teams, manage mathematical projects, and take a leadership role in analysis, modelling, and practical applications of mathematics.
Social skills
- You know how to independently develop your knowledge and skills, adapting your studies to changes in the mathematical profession and societal needs.
- You know how to formulate precise questions that help you better understand a topic or identify missing elements in your reasoning.
- You act in accordance with the principles of professional ethics, respect intellectual honesty, and support good practices in the mathematical community.
- You can present mathematical achievements in a way that is understandable and engaging for a variety of audiences, supporting education and the development of scientific awareness.
- You can critically evaluate your own knowledge, claims, and information, especially those that lack logical or empirical justification.
- You know how to apply mathematics to solve cognitive and practical problems and seek expert advice when the problem is challenging.
- You know how to entrepreneurially apply mathematical knowledge in your professional work and in social activities.
