Week 1 (January 11—15)
 1.1. Introduction
1.2. Asymptotic series etc
 2.1. Laplace integrals
 2.2. Laplace integrals. II. Multidimensional theory
Week 2 (January 18—22)
 2.3. Oscillatory integrals
2.4. Oscillatory integrals. II. Multidimensional theory
 2.5. Method of the steepest descent
 3.1. Introduction and classification (for points of ODEs)
Week 3 (January 25—29)
 3.2. Ordinary points of differential equation
3.3. Regular Singular Points of Differential Equation
 3.4. Irregular Singular Points of Differential Equation
 3.5. Some examples of nonlinear differential equations
 Quiz 1 (January 28)
 HA3: Problems 17; covered by Quiz 2 on Week 5
Week 4 (February 01—05)
 4.1. Regular perturbation theory
 4.2. Singular perturbation theory
 4.3. Singular perturbation theory. II
4.4. Singular perturbation theory for PDEs
Week 5 (February 08—12)
 Review
 Review
 5.1. Preliminaries
 Quiz 2 (February 09)
 Quiz 3 (February 11)
 HA4: Problems 1?; covered by Quiz 4 on Week 7not yet
Reading Week (February 15—19)
Week 6 (February 22—26)
 5.2. Eikonal and HamiltonJacobi equations
 5.2. Eikonal and HamiltonJacobi equations (end)
 5.3. Transport equations
 Test 1 (February 25)
 HA5: Problems ?; covered by Quiz ? on Week ?


Week 7 (Feb. 29— Mar.h 04)
Week 8 (March 07—11)
Week 9 (March 14—18)
Week 10 (March 21—25)
Week 11 (Mar. 28—Apr. 01)
Week 12 (April 04—08)
