**NEW** Bachelor in Applied Mathematics
- Grados
- Bachelor's Degrees
- **NEW** Bachelor in Applied Mathematics
- Duration
- 4 years (240 ECTS credits)
- Centre
- Language
- English
- Comments
-
Deputy Director for the Bachelor: Víctor Bayona Revilla
The Bachelor starts in: September 2025.
Presentation
The Bachelor's Degree in Applied Mathematics trains professionals with a solid grounding in mathematics and a clear orientation towards solving real problems. This programme combines mathematical theory with its practical application, enabling students to develop mathematical models that contribute to solving problems in areas as diverse as science, engineering and economics.
In an increasingly digitalised world, the demand for professionals with solid mathematical knowledge continues to grow. From the modelling of natural phenomena to the design of algorithms for artificial intelligence, from cryptography to cybersecurity and bioinformatics, applied mathematicians play a key role in the evolution of society, helping to foster scientific progress, technological innovation, process optimisation and strategic decision-making.
One of the distinctive features of this degree, taught in English, is its multidisciplinary and applied approach, which integrates concepts from areas such as physics, engineering, biology and social sciences in a mathematical language. Students acquire a solid and versatile training, combining a deep knowledge of mathematics with the necessary tools to find innovative solutions to real problems.
Thanks to their high analytical profile and problem-solving skills, applied mathematicians are in high demand in the labour market for key roles in strategic sectors of the economy and science.
Professional Areas
- Technology and software companies.
- Financial institutions and insurance companies.
- Aerospace and energy industry.
- Data analysis and consultancy companies.
- Artificial intelligence and machine learning sectors.
- Research and development centres.
- Government institutions and regulatory bodies.
- Teaching and academic research.
- Pharmaceutical and biotechnology industry.
- Logistics and transport optimisation.
International Excellence
Program
- Field of knowledge: Mathematics and statistics.
Year 1 - Semester 1
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | BC | ![]() | |
6 | BC | ![]() | |
3 | C | ![]() | |
3 | C | ![]() | |
6 | BC | ![]() | |
6 | BC | ![]() |
Year 1 - Semester 2
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | BC | ![]() | |
6 | BC | ![]() | |
6 | BC | ![]() | |
6 | BC | ![]() | |
6 | BC | ![]() |
Year 2 - Semester 1
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() | |
6 | BC | ![]() | |
6 | C | ![]() |
Year 2 - Semester 2
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() |
Year 3 - Semester 1
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() | |
6 | C | ![]() |
Year 3 - Semester 2
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | C | ![]() | |
6 | C | ![]() | |
Soft Skills | 3 | C | ![]() |
Humanities I | 3 | C | ![]() |
6 | C | ![]() | |
6 | C | ![]() |
Year 4 - Semester 1
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | C | ![]() | |
6 | C | ![]() | |
Electives: Recommended 18 ECTS credits | No data | No data | ![]() |
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() |
Year 4 - Semester 2
Subjects | ECTS | TYPE | Language |
---|---|---|---|
Humanities II | 3 | C | ![]() |
3 | C | ![]() | |
12 | TFG | ![]() | |
Electives: Recommended 12 ECTS credits | No data | No data | ![]() |
Subjects | ECTS | TYPE | Language |
---|---|---|---|
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | vacio | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() | |
6 | E | ![]() |
- To find out the final list of electives available for enrolment and their corresponding semester, please consult the following link in the Secretaría Virtual.
- Studies program subjects
- Credits recognition
TYPES OF SUBJECTS
BC: Basic Core
C: Compulsory
E: Electives
BT: Bachelor Thesis
Mobility
- Mobility
Exchange programs
The Erasmus programme permits UC3M first degree and post graduate students to spend one or several terms at one of the European universities with which UC3M has special agreements or take up an Erasmus Placement, that is a work placement or internship at an EU company. These exchanges are funded with Erasmus Grants which are provided by the EU and the Spanish Ministry of Education.
The non-european mobility program enables UC3M degree students to study one or several terms in one of the international universities with which the university has special agreements. It also has funding from the Banco Santander and the UC3M.
These places are offered in a public competition and are awarded to students with the best academic record and who have passed the language threshold (English, French, German etc..) requested by the university of destination.
- European Mobility
European Mobility
The list of European universities with mobility agreements will be published soon.
- Non-European mobility
Non European Mobility
The list of non-European universities with a mobility agreement will be published soon.
Profile and career opportunities
- Entry profile
Entry profile
The majority of students who are admitted to this degree come from the Baccalaureate in Science and Technology, where they obtain specific training in these areas, which develops knowledge and skills and prepares students better to access to these studies. According to Spanish regulations, students must take core subjects such as: Mathematics, Physics, Chemistry, Technical Drawing, and Technology and Engineering.
In addition to Baccalaureate students, another main access route to this Bachelor's Degree is coming from Vocational Training studies
- Graduate profile
Graduate profile
The Bachelor's Degree in Applied Mathematics combines the classical knowledge of mathematics studies with basic notions of other branches of science, with the aim of training professionals capable of integrating knowledge from different areas and who are able to apply it to relevant questions related to mathematics.
- Acquire advanced knowledge by demonstrating an understanding of the theoretical and practical aspects and working methodology in the field of mathematics with a depth that reaches the cutting edge of knowledge.
- Solve applied problems demanded by society using the language and tools provided by mathematics and other related areas.
- Apply their knowledge in the field of mathematics and their problem-solving skills in complex or professional and specialised areas of work, giving creative and innovative answers by means of arguments or procedures developed and supported by acquired knowledge.
- Possess the ability to collect and interpret data and information on which to base their conclusions, including the vision and practical but rigorous thinking in the field of mathematics.
- Know how to deal with complex situations or those requiring the analysis and development of new solutions in the academic, work or professional environment.
- Know how to communicate knowledge, methodologies, ideas, problems and solutions in the field of mathematics clearly and precisely to all kinds of audiences.
- Identify their own training needs in their work or professional environment and organise their own learning with a high degree of autonomy in all types of contexts.
Learning outcomes of the Bachelor’s Degree in Applied Mathematics
1. Knowledge of Titles
K1 - To know the main techniques of mathematical proof, as well as to understand the importance and necessity of hypotheses in mathematical results.
K2 - Know the fundamental definitions and results of algebra, geometry and discrete mathematics, including both the statements and their proofs.
K3 - Know the fundamental definitions and results of real, complex and functional mathematical analysis, including both the statements and their proofs.
K4 - To know the definitions and fundamental results of ordinary and partial differential equations and stochastic differential equations, including both the statements and their proofs.
K5 - Know the fundamental definitions and results of probability and statistics and know how to use them to model uncertain systems.
K6 - To know the most commonly used computational techniques in applied contexts such as numerical calculus, differential equations, statistics, cryptography or optimization.
K7 - To know the basic and central concepts and the most common methodologies of disciplines in which mathematical language and method are applied, such as physics, biology, economics, data science or cryptography.
K8 - To know the methods, tools and techniques of mathematics used to model, simulate and solve problems, identifying the different phases of the mathematical modeling process: formulation, analysis, resolution and interpretation of results.
K9 - Know the techniques for searching, handling and filtering information and apply them to compile and communicate results to both specialized and general audiences.
K10 - To be familiar with the principles and values of democracy and sustainable development, in particular respect for human rights and fundamental rights, gender equality and non-discrimination, the principles of universal accessibility and climate change.
K11 - To know basic humanistic contents, oral and written expression, following ethical principles and completing a multidisciplinary training profile.
2. Skills of Titles
S1 - Learn and adapt mathematical techniques and methods from one branch to another (such as algebra, calculus or probability) and apply them to different scientific or industrial problems.
S2 - Apply combined knowledge of mathematics and physics to model phenomena in areas such as biology, economics, or data science.
S3 - Solve mathematical application problems by means of calculation techniques, algebraic or numerical methods and know how to select the most appropriate tools according to each type of problem.
S4 - Use logical and abstract reasoning to state, demonstrate and verify the validity of mathematical results, as well as to analyze models and design solution strategies.
S5 - Break large or complex problems into smaller, more manageable parts, and apply mathematical or computational analysis techniques to each component.
S6 - Plan and organize team work making the right decisions based on available information and gathering data in digital environments
S7 - Use information interpreting relevant data, avoiding plagiarism, and in accordance with the academic and professional conventions of the area of study, being able to evaluate the reliability and quality of such information
S8 - Develop a mathematical topic from initial definitions to the most relevant results in a complete logical sequence or pose, solve and interpret a mathematical model describing some quantifiable aspect of a real system of interest in applications.
3. Competences of Titles
C1 - Know and be able to handle interpersonal skills on initiative, responsibility, conflict resolution, negotiation, etc., required in the professional environment.
C2 - Propose solutions to practical problems, using the most appropriate results and techniques, and critically analyze the results obtained, explaining the hypotheses and limitations of the models used.
C3- Use numerical or symbolic calculation, statistical analysis, or optimization software to approximate the solution of mathematical problems arising in a professional context and know how to analyze and predict behaviors in different contexts, implementing efficient solutions to complex problems.
C4 - Understand the need to prove new mathematical results, as well as appreciate rigor in demonstrations, identify gaps in demonstrations, and use counterexamples to demonstrate the falsity of propositions
C5 - Abstract complex problems from real life or other sciences and formulate them in terms of mathematical equations, using variables, constants and parameters to make them understandable and solvable.
C6 - Write, present and defend individually and publicly before a university tribunal an original scientific-technical report using the appropriate technical language.
- Career opportunities
Career opportunities
This qualification enables future professionals to work in all business and research and development sectors where this profile, which combines mathematical competences, is in demand.
- Strategic consulting, technology consulting, project management and studies.
- Business, industry and services: data analysis, programming and software engineering, market research, planning and management, cryptography and security.
- Research in mathematics: teaching and research staff in universities or research centres.
- Research in other sciences and in engineering and technology: research centres and laboratories, both in the public and private sector: computing, communications, robotics, mechanics, biology or medicine.
- Banking, finance, insurance: risk analysis and control, portfolio and fund management, investment managers, design and valuation of financial products, cryptography and security.
- Secondary school teachers in public or private schools, publishing houses and companies in the education sector.
Study in English
Studies in English only
This degree courses completely in English. No groups available in Spanish in any subject. You must take into mind that:
- In groups in English, all work (classes, drills, exercises, tests, etc.) shall be conducted in English.
- Along the first year, it must be established an English B2 level, passing a test, providing one of the supported official certificates or any way determined by the university.
- After completing the studies, the DS mention of having carried out the studies in English will appear.
Faculty
Scientific activity is a fundamental element of ÌìÃÀ´«Ã½, which is the top university in Spain in terms of six-year research periods obtained by its faculty. This is composed of internationally renowned scientists integrating leading research groups in project management and resource attraction at national and European level. The commitment to research translates into a significant scientific production and a strong international orientation, with professors who carry out top-level research and contribute to high-impact publications.
This first-rate scientific activity is complemented by experienced professionals who work part-time at the university, facilitating a direct connection between the university and the economic environment.
âš™ 104,34 M€ Secured funding
👥 140 Research groups
📖 79 Registered patents and software
☂ 12 Spin-offs
📖 2.452 Articles published
Source:
Schedules
Schedules and calendars
Quality
Facts about this bachelor's degree
Year of implementation: 2025
Places Offered:
- Leganés Campus: 35
Official Code: 1500382
Evaluation and Monitoring
Verification Report of Bachelor's Degree in Applied Mathematics