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2005 Graduate Catalog and 2004 Annual R & D Report - Sirindhorn ...

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<strong>2005</strong> <strong>Graduate</strong> <strong>Catalog</strong><br />

<strong>Sirindhorn</strong> International Institute of Technology (SIIT)<br />

Thesis Committee<br />

The Thesis Committee consists of<br />

• Two advisors comprising one principal advisor, who is an SIIT faculty member, <strong>and</strong> one co-advisor.<br />

• Two committee members with at least one being a faculty member of SIIT.<br />

External Examiner<br />

The external examiner must be appointed by the SIIT Academic Review Committee (ARC).<br />

Maximum Period of Study<br />

Full-time students:<br />

5 years (with MS), 6 years (without MS)<br />

Course Descriptions<br />

Course Title Credits (Lecture-practice hours)<br />

ES 801 Advanced Engineering Mathematics 3(3-0)<br />

Mathematics for solving engineering problems; ordinary differential equations of higher order;<br />

partial differential equations; integral equations; numerical analysis; optimization techniques.<br />

ES 802 Research Methodology 3(3-0)<br />

Concept of scientific <strong>and</strong> technological research; statistics for research planning <strong>and</strong> research<br />

study; data collection <strong>and</strong> data analysis; interpretations, conclusions <strong>and</strong> recommendations of<br />

research results.<br />

ES 803 Special Study 3(3-0)<br />

Each student is required to undertake an in-depth study of an approved topic which will lead to<br />

formulation of thesis proposal. The study will be supervised by a faculty member. A written report<br />

<strong>and</strong> oral presentation have to be given at the end of the semester to the student thesis committee.<br />

ES 804 Selected Topic 3(3-0)<br />

Each student is required to select an advanced engineering or technological course relevant to the<br />

student's thesis. The course may be offered by SIIT or any other reputable graduate school but<br />

has to be approved by the student thesis committee.<br />

ES 811 Theory of Computation 3(3-0)<br />

Set theory; relations; formal proof methods; finite automata; regular expressions; context-free<br />

grammar; pushdown automata; Turing machines; uncomputability; computational complexity; firstorder<br />

logic.<br />

ES 898 Master Thesis 3-12/semester<br />

ES 899 Doctoral Dissertation 3-12/semester<br />

11

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