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Mathematics is the basis of all sciences and a natural language in which everything in the universe can be expressed. It is known that mathematics knowledge is needed in the infrastructure of any kind of research. Today, it plays an important role in the fields of Mathematics, Science, Engineering, Architecture, as well as Business Administration and similar social sciences. Because in the business world and social life, there is a need for trained manpower with analytical thinking who can use advanced technology tools, produce rational solutions to problems and express them. Candidates wishing to choose the Mathematics major should be individuals who are interested in analytical and numerical thinking and enjoy dealing with abstract concepts. In addition, being creative is a feature that facilitates advancement in the profession. In addition to basic mathematics courses in the curriculum of the Department of Mathematics, in-field and non-field elective courses strengthen the program. After the basic education given in the first 2 years, elective course pools are included in addition to the compulsory department courses in the last 2 years. Students who have achieved success above a certain level in their courses are offered the opportunity to get two undergraduate degrees by doing a double major in the Faculty of Engineering and the Faculty of Business and the Department of Molecular Biology and Genetics, or to obtain a certificate in another field besides their undergraduate diploma by doing a minor. Students and lecturers of the Department of Mathematics can benefit from the Erasmus Exchange Program. In addition to working as academicians and researchers, the graduates of the department have the opportunity to work in many similar areas such as public and private education institutions, finance sector, insurance field, informatics and media sector. As the department, it is aimed to train mathematicians who are equipped to adapt to the changing and developing world. VISION
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The Department of Mathematics was founded in 2007-2008 Academic Year with the objective to educate self-confident and enterprising mathematicians who has gained mathematical thinking ability, can utilize mathematics to solve the problems in daily life, aim to improve themselves constantly, adopt ethical values, have creative and critical thinking abilities. Our department has started to provide graduate education under the name of Applied Mathematics in the same year. Subsequent to the program changes as a part of Bologna Process since 2012, we have started to use European Credit System (ECTS). |
| Our graduates completing the 2-year program of our curriculum are awarded “the Associate Degree in Mathematics”, while the graduates completing our four-year curriculum are awarded “the Bachelor’s Degree in Mathematics”. |
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Associate and undergraduate degree programs accept students according to the exam held by the Center for Evaluation, Selection And Placement (OSYM) or the decisions of the Council Of Higher Education (YOK). |
| The undergraduate students might study for master degree in several scientific fields including Mathematics, Applied Mathematics, Physics, Engineering and Informatics. |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| HLÜ1003 | Physics I | 3+0+2 | 6 | Compulsory |
| MAT1001 | Analysis I | 4+2+0 | 7 | Compulsory |
| MAT1003 | Computer Programming in Mathematics I | 2+0+2 | 4 | Compulsory |
| MAT1005 | Linear Algebra I | 3+0+0 | 5 | Compulsory |
| MAT1007 | Abstract Mathematics | 3+0+0 | 3 | Compulsory |
| OZD0103 | Ataturk's Principles and History of Revolution I | 2+0+0 | 2 | Compulsory |
| OZD0105 | English I | 2+0+0 | 3 | Compulsory |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| HLÜ0030 | Professional and Life Ethics | 2+0+0 | 2 | Compulsory |
| HLÜ1004 | Physics II | 3+0+2 | 6 | Compulsory |
| MAT1002 | Analysis II | 4+2+0 | 7 | Compulsory |
| MAT1004 | Computer Programming in Mathematics II | 2+0+2 | 4 | Compulsory |
| MAT1006 | Linear Algebra II | 3+0+0 | 5 | Compulsory |
| OZD0104 | Ataturk's Principles and History of Revolution II | 2+0+0 | 2 | Compulsory |
| OZD0106 | English II | 2+0+0 | 3 | Compulsory |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| MAT2001 | Analysis III | 4+2+0 | 7 | Compulsory |
| MAT2003 | Differential Equations | 5+0+0 | 7 | Compulsory |
| MAT2005 | Analytical Geometry | 4+0+0 | 6 | Compulsory |
| MAT2007 | Professional English | 3+0+0 | 4 | Compulsory |
| OZD0101 | Turkish Language I | 2+0+0 | 2 | Compulsory |
| ADS2XX1 | Non-Area Elective (2 Pieces) | 0+0+0 | 2 | Elective |
| MAT2100 | Machine Learning Mathematics and Applications | 3+0+0 | 4 | Elective |
| MAT2110 | Insurance Mathematics | 3+0+0 | 4 | Elective |
| MAT2120 | Financial Mathematics | 3+0+0 | 4 | Elective |
| MAT2130 | Discrete Mathematics | 3+0+0 | 4 | Elective |
| MAT2140 | Mathematics Applications with Matlab | 3+0+0 | 4 | Elective |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| MAT2002 | Analysis IV | 4+2+0 | 7 | Compulsory |
| MAT2004 | Probability and Statistics | 3+0+0 | 5 | Compulsory |
| MAT2006 | Abstract Algebra | 4+0+0 | 6 | Compulsory |
| OZD0102 | Turkish Language II | 2+0+0 | 2 | Compulsory |
| OZD0130 | Career Planning | 2+0+0 | 2 | Compulsory |
| ADS2XX2 | Non-Area Elective | 0+0+0 | 4 | Elective |
| AİS2XX2 | Area Elective | - | 4 | Elective |
| MAT2100 | Machine Learning Mathematics and Applications | 3+0+0 | 4 | Elective |
| MAT2110 | Insurance Mathematics | 3+0+0 | 4 | Elective |
| MAT2120 | Financial Mathematics | 3+0+0 | 4 | Elective |
| MAT2130 | Discrete Mathematics | 3+0+0 | 4 | Elective |
| MAT2140 | Mathematics Applications with Matlab | 3+0+0 | 4 | Elective |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| HLÜ0010 | Scientific Research Methods | 1+2+0 | 4 | Compulsory |
| MAT3001 | Number Theory | 3+0+0 | 4 | Compulsory |
| MAT3003 | Topology I | 4+0+0 | 6 | Compulsory |
| MAT3005 | Partial Differential Equations | 4+0+0 | 6 | Compulsory |
| MAT3007 | History of Mathematics | 2+0+0 | 3 | Compulsory |
| ADS3XX1 | Non-Area Elective | 0+0+0 | 4 | Elective |
| AİS3XX1 | Area Elective | - | 4 | Elective |
| END3005 | Operations Research I | 3+0+0 | 4 | Elective |
| FEF0000 | Internship | 0+0+0 | 5 | Elective |
| MAT3100 | Data Analysis | 3+0+0 | 4 | Elective |
| MAT3110 | Set Theory | 3+0+0 | 4 | Elective |
| MAT3120 | Tensor Analysis | 3+0+0 | 4 | Elective |
| MAT3130 | Riemannian Geometry | 3+0+0 | 4 | Elective |
| MAT3140 | Fuzzy Set Theory | 3+0+0 | 4 | Elective |
| MAT3150 | Selected Topics in Algebra | 3+0+0 | 4 | Elective |
| MAT3160 | Analytical Mechanics | 3+0+0 | 4 | Elective |
| MAT3170 | Numerical Logic Analysis | 3+0+0 | 4 | Elective |
| MAT3180 | Game Theory | 3+0+0 | 4 | Elective |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| MAT3002 | Differential Geometry | 4+0+0 | 6 | Compulsory |
| MAT3004 | Numerical Analysis | 4+0+0 | 5 | Compulsory |
| MAT3006 | Complex Analysis | 5+0+0 | 7 | Compulsory |
| ADS3XX2 | Non-Area Selective | 0+0+0 | 4 | Elective |
| AİS3XX2 | Area Elective (2 Pieces) | - | 8 | Elective |
| END3005 | Operations Research I | 3+0+0 | 4 | Elective |
| FEF0000 | Internship | 0+0+0 | 5 | Elective |
| MAT3072 | Topology II | 3+0+0 | 4 | Elective |
| MAT3100 | Data Analysis | 3+0+0 | 4 | Elective |
| MAT3110 | Set Theory | 3+0+0 | 4 | Elective |
| MAT3120 | Tensor Analysis | 3+0+0 | 4 | Elective |
| MAT3130 | Riemannian Geometry | 3+0+0 | 4 | Elective |
| MAT3140 | Fuzzy Set Theory | 3+0+0 | 4 | Elective |
| MAT3150 | Selected Topics in Algebra | 3+0+0 | 4 | Elective |
| MAT3160 | Analytical Mechanics | 3+0+0 | 4 | Elective |
| MAT3170 | Numerical Logic Analysis | 3+0+0 | 4 | Elective |
| MAT3180 | Game Theory | 3+0+0 | 4 | Elective |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| MAT4001 | Applied Mathematics I | 4+0+0 | 6 | Compulsory |
| MAT4003 | Functional Analysis | 4+0+0 | 6 | Compulsory |
| MAT4005 | Real Analysis | 4+0+0 | 6 | Compulsory |
| ADS4XX1 | Non-Area Selective | 0+0+0 | 4 | Elective |
| AİS4XX1 | Area Selective (2 Pieces) | - | 8 | Elective |
| MAT4100 | Selected Topics in Geometry | 3+0+0 | 4 | Elective |
| MAT4110 | Graph Theory | 3+0+0 | 4 | Elective |
| MAT4120 | Group Theory | 3+0+0 | 4 | Elective |
| MAT4130 | Conformity Description | 3+0+0 | 4 | Elective |
| MAT4140 | Variation Calculations | 3+0+0 | 4 | Elective |
| MAT4150 | Integral Equations | 3+0+0 | 4 | Elective |
| MAT4160 | Optimization | 3+0+0 | 4 | Elective |
| MAT4170 | Selected Topics in Complex Analysis | 3+0+0 | 4 | Elective |
| MAT4180 | Cryptology | 3+0+0 | 4 | Elective |
| Ders Kodu | Ders Adı | T+U+L | AKTS | Ders Türü |
|---|---|---|---|---|
| FEF4000 | Graduation Project | 0+2+0 | 6 | Compulsory |
| MAT4002 | Applied Mathematics II | 4+0+0 | 4 | Compulsory |
| MAT4004 | Theory of Surfaces | 3+0+0 | 5 | Compulsory |
| ADS4XX2 | Non-Area Selective | 0+0+0 | 4 | Elective |
| AİS4XX2 | Area Selective (3 Pieces) | - | 12 | Elective |
| MAT4100 | Selected Topics in Geometry | 3+0+0 | 4 | Elective |
| MAT4110 | Graph Theory | 3+0+0 | 4 | Elective |
| MAT4120 | Group Theory | 3+0+0 | 4 | Elective |
| MAT4130 | Conformity Description | 3+0+0 | 4 | Elective |
| MAT4140 | Variation Calculations | 3+0+0 | 4 | Elective |
| MAT4150 | Integral Equations | 3+0+0 | 4 | Elective |
| MAT4160 | Optimization | 3+0+0 | 4 | Elective |
| MAT4170 | Selected Topics in Complex Analysis | 3+0+0 | 4 | Elective |
| MAT4180 | Cryptology | 3+0+0 | 4 | Elective |
| It is required to complete minimum 240 ECTS and have minimum 2.00 grade point average. Students are supposed to succeed all the compulsory and elective courses in the curriculum. |
| Besides being academicians and researchers, our graduates are also able to work not only in public and private educational institutions but also in several sectors such as finance, insurance, informatics and media. |
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The academic standings of the students of the Department of Mathematics is determined with regard to “the Regulations of Haliç University on Associate Degree and Undergraduate Education” (1) Final grade refers to the equivalent of raw final grade in 4.00 grading system specified by reckoning students’ studies in a half year/year and their mid-term/final exam grades based on the prevenient weights; apart from single course, grade-increase and exemption exams. (2)Relative or absolute evaluation systems are used to calculate students’ final grades. The type of evaluation system is designated by the concerned Board of Directors before the beginning of an academic year. The Equivalence Table issued by the Council of Higher Education is utilized for the equivalence between 4.00 and 100 grading systems. (3) On the purpose of success evalution in a course; mid-term exams, additional exams, trainings in fields and working places, applications, assignments, projects, workshops, seminars, class attendance, laboratory and other relevant studies in a mid-term comprise 40% of the course evalution score. The instructor of the relevant course announces mid-term study types and the contributions of these studies and final exam grades to the final grade in the course and proclaims all the mid-term studies and final exam grades to the students. (4) In absolute evalution system, academic ranking is determined for raw academic rankings according to the absolute ranges laid down in this Directive. However, in relative evalution system, academic ranking is ascertained based upon average raw academic rankings and their statistical distribution. (5) Assessment and evaluation principles of relative and absolute evaluation systems, provisions and limitations of final grade calculations in the relative evaluation system and academic success levels are defined by the Senate and published on the website of University. (6) In both evaluation systems, the students, who do not take a final or re-sit examination of a course and who has not received 40 points out of 100 in the aforesaid examinations; fails the course. (7) The point and letter equivalences of academic ranking levels in the absolute evaluation system is given below: Final Grade Letter Grade Meaning Grade Range 4.00 AA Excellent 90-100 3.50 BA Very Good 80-89 3.00 BB Good 70-79 2.50 CB Fair 65-69 2.00 Acceptable 60-64 1.50 DC Partially Acceptable 55-59 1.00 DD Partially Acceptable 50-54 0.00 FF Fail 0-49 0.00 NA Not Attended 0 (8) Apart from the final grades in Article 7, students’ academic success level in a course is determined by use of nonnumeric expressions as shown below: a) NA (Not Attended): It is given for the courses which students have failed due to absence and treated as FF grade for credit courses and U grade for non-credit courses. b) I (Incomplete): It is given when students are not able to complete necessary course studies such as internship, project, assignment, laboratory experiments etc., even though they pass the course. It is mandatory to give a grade to those students who have received I grade, when they make up their incomplete studies in 15 days after the exam period. Otherwise, this grade turns into FF grade. c) S (Satisfactory): It is given to the students who have successfully completed their internships and credit courses. ç) T ( Transfer/Exempt): It is given for the courses which had been taken in another higher education institution and accepted as exempt when its accreditation was approved by the concerned board of directors. d) W (Withdrawal): It is given for the courses from which students have withdrawn. e) P (Passing): It is given when students still attend non-credit courses which expand more than one semester. (9) The letter grades and coefficients mentioned in this Article applies for students’ course accreditation or evaluation of numeric grades taken in another higher education institution. (10) A student who receives one of AA, BA, BB, CB and CC is regarded as successful in the relevant course. |
| Dr. Faculty Member FATİH ŞİRİN |
| Böl.Sekreteri İlknur BOYLU |
rahmetsavas@halic.edu.tr
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