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Integral Equations
Art: Johannes Kepler, Konjukce Saturnu a Jupiteru Originál, 1596 · Public domain
- Instructor
- Dr. Dionisios Margetis
- Term
- Spring 2006
- Level
- Graduate
- What's inside
- 1 reading · 22 other files · 4 web pages
- Materials open
- MIT OCW
About this course
Source: MIT OpenCourseWare 18.307 Integral Equations, Spring 2006, Dr. Dionisios Margetis — original course page on ocw.mit.edu ↗. License: CC BY-NC-SA 4.0. Study order: MIT's own listing order, section by section. Taken from MIT's published course files, downloaded from ocw.mit.edu on September 23, 2026. How RedLectern is built.
Materials are grouped the way MIT organized them. A verified, course-wide order has not been established here.
Has MIT solutions
Before you start
Prerequisites are not listed here. Check MIT's own syllabus for this course.
How this course was organized
What's here, and what isn't
- A lecture sequence of 2 items is confirmed. Assignment and exam materials exist too, but MIT's own order for them could not be verified, so they're shown as materials below rather than a sequence.
Not included here
1 item from the source could not be safely included:
- Referenced in a table, but without MIT's own verified order, so it isn't used to claim a sequence.
Materials by section
Grouped by section, as MIT organized them. Not sequenced or ordered.
Assignments
17 files
- Problem Set 1 Download
- Lecture 1 · Problem Set 1 · Solutions Download
- Problem Set 2 Download
- Lecture 2 · Problem Set 2 · Solutions Download
- Problem Set 3 Download
- Lecture 3 · Problem Set 3 · Solutions Download
- Problem Set 4 Download
- Lecture 4 · Problem Set 4 · Solutions Download
- Problem Set 5 Download
- Lecture 5 · Problem Set 5 · Solutions Download
- Problem Set 6 Download
- Lecture 6 · Problem Set 6 · Solutions Download
- Problem Set 7 Download
- Lecture 7 · Problem Set 7 · Solutions Download
- Erratum for Problems Set 7 Solutions Download
- Problem Set 8 Download
- Solution for Problem 24 Download
Study Materials
Course outline
Calendar · Lecture Notes
Lecture 28: Kernels with Algebraic Singularities; Kernels with Logarithmic Singularities; the Carleman IE
MIT OpenCourseWare, Dr. Dionisios Margetis, 18.307 Integral Equations, Spring 2006.
License: CC BY-NC-SA 4.0 · Edition: Spring 2006 · Open the original course on OCW ↗
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