国际学生入学条件
Applicants to a Master's Program at the University of Toronto must hold an appropriate bachelor's degree, or its equivalent, with a final year average of at least mid-B from a recognized university.
Official transcripts of your academic record from each university attended are required for admission: you will not be required to submit official paper copies of your transcripts until after the admissions committee makes its decision. If admitted, you will be required to submit an official transcript, verification of your paper transcript will be a condition that must be met prior to registration. Applicants who attended universities outside North America must provide notarized English translations to accompany all foreign documentation not written in English. If admitted, it is the applicant's responsibility to arrange for transcript(s) to be sent directly from their institution to the graduate department. Academic records must be enclosed in an envelope provided by the institution(s) concerned and sealed or signed across the back of the envelope. Do not open. Note that faxed records are not considered official and that documents submitted will not be returned to the student.
IELTS - Minimum required score 7.0 (Academic) with at least 6.5 for each component.
TOEFL IBT - Overall Score - 93, Writing and Speaking- 22, TOEFL Paper-based Test - Overall Score 580, TWE 5
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雅思考试总分
7.0
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雅思考试指南
- 雅思总分:7
- 托福网考总分:93
- 托福笔试总分:580
- 其他语言考试:Certificate of Proficiency in English (COPE) - Required score - 76 (with at least 22 in each component and 32 in the writing component)
CRICOS代码:
申请截止日期: 请与IDP顾问联系以获取详细信息。
课程简介
数学系为纯数学和应用数学领域的研究提供了机会,从而获得了理学硕士和哲学博士学位。研究领域包括
The Department of Mathematics offers opportunities for researchleading to the Master of Science and Doctor of Philosophy degreesin the fields of pure mathematics and applied mathematics. Faculty areas of research include, but are not limited to, real and complex analysis, ordinary and partial differential equations, harmonic analysis, nonlinear analysis, several complex variables, functional analysis, operator theory, C-algebras, ergodic theory, group theory, analytic and algebraic number theory, Lie groups and Lie algebras, automorphic forms, commutative algebra, algebraic geometry, singularity theory, differential geometry, symplectic geometry, classical synthetic geometry, algebraic topology, set theory, set-theoretic topology, mathematical physics, fluid mechanics, probability (in co-operation with the Department of Statistics), combinatorics, optimization, control theory, dynamical systems, computer algebra, cryptography, and mathematical finance.
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