Stack Exchange Network

Stack Exchange network consists of 175 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.

Visit Stack Exchange

  7. current community

    your communities

    more stack exchange communities

    company blog
Mathematics
Meta user
Network profile
134,771
reputation
12
79
178

Mark Viola

I have a PhD (specializing in Electromagnetic Field Theory) and an MBA from The University of Chicago (specializing in Analytic Finance). I was a professor for seven years where my research focus was on electromagnetics of stratified media.

I left academics 20 years ago to pursue a career in Financial Engineering and am the Managing Partner of an advisory firm.

My LinkedIn page is here https://www.linkedin.com/in/mark-viola-54a6916

You may contact me at markviola@stonecroftadvisors.com

4,510
answers
7
questions
~1.9m
people reached
  • The Woodlands, TX
  • Member for 4 years, 3 months
  • 14,860 profile views
  • Last seen 4 hours ago

Communities (9)

Top network posts

Top tags (386)

Score 3,241
Posts 1,253
Posts % 28
Score 2,603
Posts 943
Score 1,950
Posts 736
Score 1,737
Posts 715
Score 1,676
Posts 636
Score 1,272
Posts 635
View all tags →

Top posts (4,517) All Questions Answers | Votes Newest

61 Prove that $\lim_{x\rightarrow 0}\frac{f(x^2)-f(0)}{x}=0$ if $f:\mathbb{R}\rightarrow\mathbb{R}$ is differentiable at $x=0$ Apr 18 '18
51 Limit of nth root of n! Feb 24 '17
40 The deep reason why $\int \frac{1}{x}\operatorname{d}x$ is a transcendental function ($\log$) Feb 23 '17
37 Evaluate $\int\frac1{1+x^n}dx$ for $n\in\mathbb R$ Nov 5 '16
35 How can we sum up $\sin$ and $\cos$ series when the angles are in arithmetic progression? Mar 31 '15
33 How to find an approximation to $1 - \left( \frac{13999}{14000}\right )^{14000}$? Aug 6 '15
30 Exact Sum of Series Dec 2 '15
30 Function that looks a lot like exponential, but isn't Jul 19 '15
29 Counterexample to Leibniz criterion for alternating series Feb 1 '18
29 How to prove that $\log(x)<x$ when $x>1$? Dec 27 '15
View all questions and answers →

Badges (269)

Gold

12

Rarest

Silver

79

Rarest

Bronze

178

Rarest

View all badges →