MATH 6910 01: Advanced Engineering Math 1

MATH 6910 - Advanced Engineering Mathematics 1

Fall 2026 Syllabus, Section 01, CRN 41076,

Credit hours: 3

Course Meeting Times

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Instructor

Jozsef Jalics

Email: jalics@ysu.edu

Public Instructor Information

Instructor Title: Dr. Jozsef Z. Jalics
Instructor Professional Qualifications:  Ph. D., Mathematics, The Ohio State University
M.S., Mathematics, The Ohio State University
B.S., Mathematics, John Carroll University
Instructor Office Location: Cafaro Hall 607
Instructor Office Phone: (330) 941-3311

Private Instructor Information

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Course Description

6910. Advanced Engineering Mathematics 1. Theory and solution techniques used in engineering applications. Topics include brief review of ordinary differential equations and linear algebra; vector calculus, integral theorems, complex analysis, series, residue theory, potential theory, special functions, integral transforms, partial differential equations and applications in mathematical modeling. Prereq.: MATH 3705. 3 s.h.

Course Readings

Group Title Author ISBN
Required Advanced Engineering Mathematics, 10th Edition Erwin Kreyszig

Additional Optional Course Materials:
Nonlinear Dynamics and Chaos. Steven H. Strogatz
Differential Equations, Dynamical Systems, & an Introduction to Chaos. Hirsch, Smale, and Devaney
Partial Differential Equations: An Introduction. Walter A. Strauss.

The course readings are subject to change in the event of extenuating circumstances, research developments, current events, and/or to ensure better learning.  

Course Learning Outcomes/Objectives/Goals

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How to Succeed in This Course

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Attendance Expectations

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Late Work Submission Policy

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Additional Course Expectations

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Artificial Intelligence Policy Statement

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Assignments/Assessments

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Grading and Grading Scale

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University Policies

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Schedule of Topics and Assignments

Week of Reading(s) Proposed Topic Due/To Prepare for Class
8/24 Ch. 1-2, 4 Linear and nonlinear systems of O.D.E.s and bifurcations
8/31 Ch. 1-2, 4 Linear and nonlinear systems of O.D.E.s and bifurcations
9/7 Ch. 1-2, 4 Linear and nonlinear systems of O.D.E.s and bifurcations
9/14 Ch. 1-2, 4 Linear and nonlinear systems of O.D.E.s and bifurcations
9/21 Ch. 1-2, 4 Linear and nonlinear systems of O.D.E.s and bifurcations
9/28 Ch. 5 Power series solutions of differential equations
10/5 Ch. 5 Power series solutions of differential equations
10/12 Ch. 5 Legendre and Bessel differential equations
10/19 Ch. 5 Legendre and Bessel differential equations
10/26 Ch. 11 Fourier Analysis
11/2 Ch. 11 Fourier Analysis
11/9 Ch. 11 Boundary value problems and eigenfunction expansions
11/16 Ch. 11 Boundary value problems and eigenfunction expansions
11/23 Ch. 12 Partial differential equations
11/30 Ch. 12 Partial differential equations
12/7 Final Exam week Final: Tuesday, Dec. 8 3:15-5:15 PM

The course schedule, policies, procedures, and assignments in this course are subject to change in the event of extenuating circumstances, by mutual agreement, and/or to ensure better learning. 

Semester Dates

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