Hello, I am a PhD student of Applied Mathematics at the University of California, Santa Cruz where I research hybrid dynamical systems and control theory. See my WikiData profile or my wesbite for more information.

Significant Contributions

Created Clarke generalized derivative
Major update to Rate of convergence
Major update to Control-Lyapunov function
Major update to barrier certificate
Major update to Clohessy–Wiltshire equations
Major update to Semi-continuity (added set-valued definitions, reorganized properties)

Useful templates and Snippets

Mathematical theorems.

{{Math theorem
| name = Hölder's inequality
| note = 
| math_statement = 
Let {{math|(''S'', Σ, ''μ'')}} be a [[measure space]] and let {{math|''p'', ''q'' ∈}} {{closed-closed|1, ∞}} with {{math|1/''p'' + 1/''q'' {{=}} 1}}. Then for all [[measurable function|measurable]] [[real number|real]]- or [[complex number|complex]]-valued [[function (mathematics)|functions]] {{mvar|f}} and {{mvar|g}} on {{mvar|S}}

Optimization problems ${\begin{aligned}{\underset {x\in \mathbb {R} ^{n}}{\text{minimize}}}\quad &f(x)\\{\text{subject to}}\quad &Ax\leq b,\end{aligned}}$

Source code

<math display="block> \begin{aligned} \underset{x \in \mathbb{R}^n}{\text{minimize}}\quad & f(x) \\ \text{subject to}\quad & Ax \leq b, \end{aligned} </math>