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### Messages - Victor Ivrii

Pages: [1] 2 3 ... 152
1
##### Test-2 / Re: Test-2 problem-1 confusion regarding boundary conditions
« on: March 07, 2021, 04:12:41 AM »
Solution is allowed to be discontinuous.

2
##### Chapter 3 / Re: 3.1 Heaviside step function
« on: February 09, 2021, 05:11:06 AM »
Everything is correct. You need to look carefully at limits in the integrals

3
##### Chapter 3 / Re: 3.2 Theorem1
« on: February 09, 2021, 05:10:26 AM »
$\int_0^\infty$. I fixed it

4
##### Chapter 2 / Re: Example 6 from Week 3 Lec 2
« on: February 02, 2021, 04:31:46 PM »
Indeed

5
##### Quiz 1 / Re: Quiz 1 - Variant 2E - Problem 2
« on: January 29, 2021, 11:45:32 AM »
Try to avoid high-riser notations. Several years ago I was a referee for a paper which used notations like this $\widehat{\dot{\widetilde{\mathcal{D}}}}$ and sometimes this little pesky dot was missing

6
##### Quiz 1 / Re: Quiz 1 - Variant 2E - Problem 1
« on: January 29, 2021, 11:41:45 AM »
Indeed, this equation has $u=0$ as a solution but the notion of "homogeneou"s does not apply to nonlinear.

7
##### Quiz 1 / Re: LEC9101 Quiz#1 B Question#2
« on: January 28, 2021, 08:01:17 PM »
not $sin(x)$ but $\sin(x)$ (it is \sin, \cos, \ln, \sum, \int and so on for "math operators")

8
##### Chapter 1 / Re: Math Notation Question
« on: January 24, 2021, 07:56:05 AM »
it depends: if $u=u(x)$ you can use either. If $u=u(x,y)$ then only partial derivative would be correct.

9
##### Chapter 3 / Re: Rouché's Theorem
« on: December 12, 2020, 06:25:05 PM »
You need to indicate that there are no zeroes on $\gamma$

10
##### Chapter 7 / Re: Drawing phase portrait with complex eigenvalues question
« on: December 01, 2020, 08:46:13 PM »
"How ellipses wouls look like" means the directions and relative size of their semi-axis. See frame 4 of MAT244_W8L3 handout

11
##### Chapter 4 / Re: Section 4.4 Past Final Exam Question
« on: November 22, 2020, 05:19:33 AM »
There could be misprints

12
##### Chapter 4 / Re: General Question related to something in Section 4.1
« on: November 13, 2020, 12:54:44 PM »
For higher order equations it is covered in MAT244-LEC0201-W6L2 (see modules). It is mandatory material.

13
##### Chapter 4 / Re: 4.2 question 28
« on: October 25, 2020, 01:13:50 PM »
you need to write it, if you hope for any answer

14
##### Test 1 / Re: 2020TT1 Deferred Sitting #1
« on: October 15, 2020, 08:17:16 AM »
Indeed, instead of $\log(\pm w)$ with $+2\pi mi$ we write $\log(w)$  with $+\pi mi$ since $\log (-w)=\log(w)+\i i$

15
##### Test 1 / Re: Abel's Theorem
« on: October 15, 2020, 08:11:23 AM »
Of some fundamental set (remember a constant factor!)

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