数学科学哲学博士
Doctor of Philosophy in Mathematical Sciences

学历文凭
Ph.D.

专业院系
数学

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国际学生入学条件
A student seeking admission to the Ph.D. program in mathematical sciences must meet all requirements for admission to the Graduate School and shall have satisfied the requirements (or equivalent) for the B.S. in mathematical sciences at NIU. In addition, each student is required to have completed an approved year-long sequence of courses in probability and statistics prior to admission to the program, or to take an approved sequence of graduate courses in probability and statistics as part of the doctoral program. Students seeking admission who possess a master’s degree in mathematical sciences will also be expected to have met the above requirements. An applicant whose native language is not English must present an IELTS score of 6.5 or alternatively, a TOEFL score of at least 80 on the TOELF ibt. Normally, to be considered for admission, a non-U.S. citizen shall have completed a four-year undergraduate degree. A minimum 2.75 overall GPA on a 4.00 system or a 3.20 GPA with 15 or more semester hours of graduate work at an accredited institution.
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雅思考试总分
6.5
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- 雅思总分:6.5
- 托福网考总分:80
- 托福笔试总分:160
- 其他语言考试:PTE Academic - 53.
CRICOS代码:
申请截止日期:请 与IDP联系 以获取详细信息。
课程简介
数学科学哲学博士学位是一项非传统计划,学生可以在计算机上开发当前的数学应用程序,并在学位完成之前至少花一个学期访问政府或工业研究机构。学生可以进入传统的博士工作领域,同时可以发展数学科学的整体观点,并在纯数学和应用数学中扮演适当的角色,从而可以在学术或非学术领域从事职业。
The Doctor of Philosophy degree in mathematical sciences is a nontraditional program in which students develop current mathematic applications on the computer and spend at least one semester visiting a governmental or industrial research facility prior to degree completion. Students have access to the traditional areas of doctoral work while developing a perspective of the mathematical sciences as an integrated whole with appropriate roles for both pure and applied mathematics allowing them to pursue a career in either academic or non-academic settings.
The Doctor of Philosophy degree in mathematical sciences is a nontraditional program in which students develop current mathematic applications on the computer and spend at least one semester visiting a governmental or industrial research facility prior to degree completion. Students have access to the traditional areas of doctoral work while developing a perspective of the mathematical sciences as an integrated whole with appropriate roles for both pure and applied mathematics allowing them to pursue a career in either academic or non-academic settings.
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