Statistical Thermodynamics

Outlines

0. Review of mechanics and thermodynamics

1. The canonical ensemble and fluctuations

2. Classical and quantum statistics

3. Ideal gases and non-ideal gases

4. Chemical kinetics and equilibrium

5. Liquid state theory

6. Crystals

7. Distribution function formalism

8. Time correlation function formalism

College of Social Engineering Main Campus Sheng-Der Chao 54 Tuesday 7,8,9 AM7115 3 Half Graduate Institute of Applied Mechanics http://www.iam.ntu.edu.tw/English/EN-homepage/homepage-Frameset.htm

Game Theory with Applications

In this course we will study the interactions between multiple players (decision makers). Such problems arise frequently in supply chain applications. The interaction of a firm with its competitors, customers and suppliers can be modeled as a game, and hence, our main tool of analysis in this course will be Game Theory. Course goals will be accomplished through lectures, homework and readings. Lectures will emphasize the theoretical aspects of the field, and homework will focus on problem solving skills. This course will be offered in English. This course is designed to help students connect game theory with practices in issues of supply chains, industrial economics, or some related topics in decentralized systems, where individual entrepreneurs have their own profit functions and often are unwilling to reveal their own information to each other or the public. College of Social Engineering Main Campus I-Hsuan Hong 50 Thursday 6,7,8 IE5009 3 Half Graduate Institute of Industrial Engineering http://www.ie.ntu.edu.tw/en/

Materials Sciences and Engineering

Course introduction:

Chapter 1 Introduction

Chapter 2 Crystal Strucutre

Chapter 3 Imperfections of Solids

Chapter 4 Diffusion

Chapter 5 Mechanical Properties

Chapter 6 Dislocation and Strengthening Mechanism

Chapter 7 Failure

Chapter 8 Phase Diagrams

Chapter 9 Phase Transformations

Chapter 10 Thermal Properties

Chapter 11 Magnetic Properties `

Chapter 12 Optical Properties

Pre-requisition
:
Basic Chemistry, Basic Physics

Reference:

`Materials Science and Engineering`, 4th Edition, by William D. Callister, 1996

Students who is going to join the class should have the level at least one year general material knowledge. College of Social Engineering Main Campus Feng-Huei Lin 30 Tuesday 2,3,4 Biomed7005 3 Half Graduate Institute of Biomedical Engineering http://bme.ntu.edu.tw/english/

Fundamentals of Biomedical Image Processing

Image processing is a basic tool for biomedical image analysis. Ranging from contrast enhancement to stereotatic surgery, image processing provides various levels of assistance to the biomedical researches and clinical applications. As an introductory course to the biomedical image processing, the aim of this course is to offer the entry-level graduate students the fundamental image processing techniques. The scope of this course will cover the basic transformation techniques, properties of various medical images, image acquisition, processing and rendering. In addition to the regular lectures, the students are required to exploit advanced techniques independently to reinforce learning. It will include one term project and a couple of paper studies.

Actual implementation of the image processing algorithms on the biomedical images will be emphasized in this course. Although it is not a pre-requisite, the students need to use Matlab as the programming tool for the homeworks. There will be about five homeworks for practice. One exam will be given toward the end of the class. The students will be asked to demonstrate the result of the term project by an oral presentation and a written report.

Topics

l Basic Transformation Techniques

l Basics of Medical Images

l Image Acquisition, Sampling, and Quantization

l Image Enhancement

l Image Segmentation

l Image Compression

l Volumetric Image Analysis

l Rendering Techniques

Getting acquainted with the fundamental image processing techniques for medical images College of Social Engineering Chung-Ming Chen 20 Monday 2,3,4 Biomed7016 3 Half Graduate Institute of Biomedical Engineering http://bme.ntu.edu.tw/english/

Forest Climate & Practice

This course is consist of three sections. First section provides basic information on meteorology such as temperature, humidity, radiations on earth surface. Second section shows theoretical background of water and CO2 exchange processes between atmosphere and forests. Third section shows field measurement techniques for the water and CO2 exchange processes. Finally, the impacts of the water and CO2 exchange processes on climate system and water resources are also examined. This course aim to develop basic ability to conduct a research for forest meteorology, hydrology and ecology through the course, and also to motivate to understand environmental issues such as human induced land-use changes and climate change based on biophysical background. College of Bio-Resources & Agriculture Main Campus Tomonori Kume 20 Monday 1,2,3,4,5 Forest3017 3 Half School of Forestry and Resource Conservation http://www.fo.ntu.edu.tw/main.php?lang=en&Trad2Simp=n

Ecology

This course provides students with a broad background in the principles of ecology. It covers ecology at different levels of organization, including behavioral, physiological, evolutionary, population & community, and ecosystem ecology. Some other specialized topics are also discussed.

Lectures generally follow a textbook, but materials outside the textbook are also covered. Students are responsible for all the materials covered in lectures — attendance is essential for a satisfactory completion of the course.

Lectures are mostly done using PowerPoint slides although some concepts are explained using the blackboard. The slide file of a lecture may be available before the lecture (I will try to upload the file by Wednesday night for the lecture given in the following day).

There are three exams. These exams account for 100% of the course grade. We do not curve exam scores regardless of the average score.

Attendance (including class participation) will affect bonus points. By asking questions and expressing ideas in class, you may gain bonus points. Poor attendance (e.g., absence and tardiness) as well as poor participation (e.g., sleeping, chatting, playing with an electronic device) would reduce bonus points. Poor participation is equivalent to missing a lecture. Your bonus points may become negative, but the minimum bonus point you will get for your final grade is 0. You should not expect to receive any bonus point after missing three or more lectures.

Unannounced quizzes may be given. Quizzes and assignments (if any are given — no assignments were given last year) are for bonus points. Because of this, even if a student misses a quiz with a legitimate reason, no make-up quiz will be given. Quizzes and assignments count for bonus points only when attendance and participation are satisfactory.

The maximum possible bonus point is 10% in the final grade. Students who get 100% on the exams and have good attendance can earn more than 100% in the course, but the maximum possible grade is 100%. The detail about the value of bonus points may change. If it changes, the value can only increase, but students should not expect a change to take place.

If any questions, including potential grading errors, arise for your grade on an exam, an assignment or a quiz, submit a written request with your rationale for a regrade. Requests must be made within one week of the return of a graded material, otherwise the grade is final. This one week starts from the day an exam is first returned in a class even if a student does not receive it by missing the class.

If you miss a class and do not receive a graded material, you can pick it up at the instructor’s office. The instructor will not bring it to a class again unless an arrangement is made.

If your grade based on the three exams is less than 60%, the maximum obtainable grade (with bonus points) is 60% (C-). In addition, master’s students whose grade is less than 70% based on the three exams can get at most 70% with bonus points.

Doctoral students will not receive bonus points. Exam scores completely determine the grade.

The schedule (described in the content section of this website) is subject to change throughout the semester. The dates on which the exams are scheduled can also change. After completing this course students will
1.have an understanding of fundamental concepts in ecology
2.become better prepared for taking advanced courses in ecology
3.be able to perceive nature scientifically
College of Bio-Resources & Agriculture Main Campus *Prerequisite: Calculus (general Mathematics)preferred Toshinori Okuyama 40 Thursday 6,7,8 ENT3003 3 Half Department of Entomology http://www.entomol.ntu.edu.tw/en/

Ecology Lab.

This is a lab course intended to complement the lecture course (ENT3003). It is designed such that students who are currently enrolled in ENT3003 can have better understanding of selected topics covered in the lecture course. Students cannot take the lab course without concurrently taking the lecture course. Students who had completed an equivalent ecology lecture course may take this course, but it is not recommended to do so because the lecture (ENT3003) and the lab (ENT3020) are not designed independently.

Attendance

Students are required to attend every lab. The following penalties will be applied:

Absence: -14 points.

Tardiness (< 15 min): -5 points. Tardiness (>= 15 min): -14 points.

(1 point is 1% of the final grade.)

Students who missed a lab are not allowed to submit any assigned work associated with the lab. Therefore, a missed lab can affect both attendance and assignment points at the same time.

No cellphones or mobile computers are to be used in class unless otherwise instructed by the instructor. Poor attendance in terms of participation (e.g., using a cellphone, sleeping, not participating in lab activities, etc.) will greatly reduce attendance points (e.g., equivalent to being absent).

Assignments

Everything students are asked to submit is an assignment (e.g., lab materials, data, quiz, report, homework). Submit an assignment on time. No late assignments are accepted. Lab activities are also counted as assignments. A missed assignment results in at least 6 points deduction.

Exam

There will be one exam in this course, and it is held at the end of the semester. The exam will ask the details of lab activities, including the interpretations of experimental methods and results. Participating in labs and understanding each lab activity is the best way to prepare for the exam.

Grading

Attendance and Assignments 55%

Exam 45%

There are no bonus points offered in this course.

A student can potentially get a negative final grade (e.g., many absenses), but such a student will still get an F as the final grade.

The schedule (described in the content section of this website) is subject to change throughout the semester. The following skills will be developed:

  • The scientific method (experimental design)
  • Understanding of selected ecological topics

    College of Bio-Resources & Agriculture Main Campus Toshinori Okuyama 40 Thursday 2,3,4 ENT3020 1 Half Department of Entomology http://www.entomol.ntu.edu.tw/en/

    Biological Treatment Processes

    Course outline:
    1. Introduction

    2. Wastewater of Characteriotics and flows

    3. Fundamentals of Microbiology

    4. Biological Reaction and Reaction Kinetics

    5. Reactor Design (1) Kinetic Model Development(2) Evaluation of Biokinetic Constants

    6. Aerobic Suspend-Growth Process (1) Activated Sludge Process (2) Oxidation Ditch(3)Treatment Ponds and Aerated Lagoon (4) Sequencing Batch Reactor(5) Deep Shaft Reactor

    7. Aerobic Attached-Growth Treatment Methods(1) Trickling Filter(2) Rotating Biological Contactors(3) Activated Biofilm(4) Contact Aerated Reactor

    8. Anaerobic Treatment(1) Introduction(2) Anaerobic Sludge Digestion(3) Anaerobic Wastewater Treatment

    9. Nitrogen and Phosphorous Removal Method
    College of Social Engineering Main Campus Hsin-Shin Tung 12 Thursday 7,8,9 EnvE7032 3 Half Graduate Institute of Environmental Engineering http://enve.ntu.edu.tw/dispPageBox/giee/GieeENHP.aspx?ddsPageID=GIEEEN

    Air Pollution Control

    This 3-credit class is held at the second semester; the content mainly focuses on introduction of removal mechanism and application of particulate and gaseous pollution control devices. The content includes (1) general introduction pertaining to history and regulatory framework; (2) properties of gaseous and particulate pollution in air; and (3) gaseous and particulate pollution control devices design and application approaches.
    College of Social Engineering Main Campus Hsing-Cheng Hsi 30 Wednesday 6,7,8 EnvE7094 3 Half Graduate Institute of Environmental Engineering http://enve.ntu.edu.tw/dispPageBox/giee/GieeENHP.aspx?ddsPageID=GIEEEN

    Applied Mathematics (Ⅰ)

    There are three chapters in this course. Chapter one covers the Cartesian Tensors, which are extensive used in the courses of Elasticity, Plasticity, Fluid mechanics, Piezoelasticity, and etc. Chapter two includes three parts. The first part introduces the existence and uniqueness theory for the 1st order ordinary differential equation (ODE) and 1st order system of ODE. The second part covers the solution of 1st order linear system of ODE, which is particular useful for the course of Dynamics. The third part of this chapter is designed to the solution of linear 2nd order ODE with unknown source functions. We introduces the concept of Dirac delta function, generalized functions, adjoint operators, Fredholm alternative theorem, Green�fs functions and modified Green�fs functions and the integral representation of the solution of 2nd order ODE. Finally, Chapter 3 also includes three parts. The 1st part introduces the classification of linear 2nd order PDE. The 2nd introduces the Green�fs function and the integral representation of solution of 2nd order linear PDEs. Free space Green�fs functions are solved first for infinite domain and then method of images are introduced for solving some simple finite domain PDE problems. The 3rd part introduces the eigenvalue problem of self-adjoint boundary value problems of 2nd order PDE, and the full/partial eigenfunction expansion for solving the linear 2nd order BVP or IBVP. Also included in this part are the Maximum-Minimum principle and unique theorems for Laplace/Poisson equation and Heat equation. This course is aimed to let the graduate students own required knowledge in applied mathematics, which has applications in all aspects of mechanics, electricity and applied science. College of Social Engineering Main Campus Mao Kuen Kuo,U Lei 98 Tuesday 2 Friday 34 AM7006 3 Half Graduate Institute of Applied Mechanics http://www.iam.ntu.edu.tw/English/EN-homepage/homepage-Frameset.htm

    Dynamics

    1. introduction and scope
    2. introduction to mechanical vibrations
    motion of sdof systems
    motion of mdof systems
    finite element analysis of vibrating mechanical systems
    3. introduction to waves in structures
    longitudinal and flexural waves
    vibration of beams
    vibration of thin plates
    4. concept from linear system theory
    single-channel feedback control
    stability of single-channel system
    modification of the response of an sdof system
    5. transduction device dynamics and the physical system
    principal types of transduction devices
    piezoelectric material and definitions
    piezoelectric sensors and actuators
    fiber optic vibration sensors
    shape memory alloy actuators and sensors
    self-sensing actuator
    electrostrictive and magnetostrictive actuators
    signal conditioning
    6. active control of vibration in structures
    feedforward control of finite structures
    feedback control of finite structures
    feedforward control of wave transmission
    7. damping of structural vibrations with piezoelectric materials and passive
    electrical networks
    passive electrical networks: resistive shunting and resonant circuit shunting
    passive-active hybrid control system
    8. the epilogue : research issues
    references
    [1] rao, s.s., mechanical vibrations, 3rd ed. addison-wesley, 1995
    [2] fuller, c.r., elliott, s.j. and nelson, p.a., active control of vibration, academic press, 1996.
    [3] tzou, h.s., and anderson, g.l., (ed.), intelligent structural systems, kluwer academic pub., dordrecht/boston, 1992. Students after learning this course should know how to derive the constitutive laws for materials and have the ability to derive the equations of motion based on the Hamilton’s principle for continuous structures.

    Students are taught to perform theoretical analysis of vibration and wave motion of structures. They would be well trained with the knowledge of suppressing the vibration and noise of structures by the means of different passive and active feedback-control techniques together with sensors and actuators.

    Various applications from sensors to actuators are introduced and their working principles will be interpreted.

    College of Social Engineering Main Campus Kuo-Ching Chen 60 Tuesday 3,4 Thursday 2 AM7021 3 Half Graduate Institute of Applied Mechanics, Transprotation Electrification Technology Program http://www.iam.ntu.edu.tw/English/EN-homepage/homepage-Frameset.htm

    Elasticity (Ⅰ)

    When a body is subjected to external loads, internal stress is induced in the

    body and the body deforms accordingly. If the body restores its original shape

    as the external loads are removed, it is called an elastic body. On the other

    hand, if the loading is so large such that permanent deformation takes place,

    the response of the body is inelastic. Usually engineering materials are

    designed to behave in the elastic range. The objective of the course is to

    discuss methods that can be used to analyze the stress and deformation of

    elasitic bodies under external loading.

    The students should acquire the following knowledge as the semester ends:

    1. various measures to describe the deformation of a body, the physical meanings and the transformation of these measures, and compatibility condtions of strains.

    2. relation between stress vector and stress tensor; equations of motion, principal stress, and maximum shearing stress.

    3. hyperelastic materials and the generalized Hooke’s law, isotropic materials, and the relation between elastic constants and engineering constants.

    4. formulation of elasticity problems in rectangular, cylindrical, and spherical coordinate systems, and the principle of virtual work.

    5. analysis of problems with only on independent variables, such as a spherical shell subjected to internal pressure.

    6. analysis of plane strain and plane stress problems, and the airy stress function.

    7. analysis of torsion problems.

    8. analysis of bending problems and the Timoshenko beam theory.

    College of Social Engineering Main Campus Kuang Chong Wu,Pei Ling Liu 98 Monday 3,4 Wednesday 2 AM7050 3 Half Graduate Institute of Applied Mechanics http://www.iam.ntu.edu.tw/English/EN-homepage/homepage-Frameset.htm