Ali Mohammad-Nezhad

activity

20182025

most citedCurvature squared invariants in six-dimensional

N = (1, 0)

supergravity

34 citations · 35 across the 3 of their papers we have counts for

collaborators

4 papers

math.AG2025

On the convergence of critical points on real algebraic sets and applications to optimization

Saugata Basu, Ali Mohammad-Nezhad

Let $F \in R [X_{1}, \dots, X_{n}]$ and the zero set $V=\zero(\mathcal{P},\R^n)$, where $P := {P_{1}, \dots, P_{s}} \subset R [X_{1}, \dots, X_{n}]$ is a finite set of polynomials. We i…

math.AG2022★ 1 cited

Improved effective Łojasiewicz inequality and applications

Saugata Basu, Ali Mohammad-Nezhad

Let $R$ be a real closed field. Given a closed and bounded semi-algebraic set $A \subset R^{n}$ and semi-algebraic continuous functions $f,g:A \rightarrow \mathrm{R…

math.OC2019

On the sensitivity of the optimal partition for parametric second-order conic optimization

Ali Mohammad-Nezhad, Tamas Terlaky

In this paper, using an optimal partition approach, we study the parametric analysis of a second-order conic optimization problem, where the objective function is perturbed along a…

hep-th2018★ 34 cited

Curvature squared invariants in six-dimensional $N = (1, 0)$ supergravity

Daniel Butter, Joseph Novak, Mehmet Ozkan +2

We describe the supersymmetric completion of several curvature-squared invariants for $N = (1, 0)$ supergravity in six dimensions. The construction of the invariants is based o…

On the convergence of critical points on real algebraic sets and applications to optimization

Improved effective Łojasiewicz inequality and applications

On the sensitivity of the optimal partition for parametric second-order conic optimization

Curvature squared invariants in six-dimensional N=(1,0) supergravity

Curvature squared invariants in six-dimensional $N = (1, 0)$ supergravity