Quadratic functions are essential in the world of mathematics and have a wide range of applications in various fields, such as physics, engineering, and finance. An inverse function can be thought of ...
Abstract: Calculating the first-arrival traveltimes of quasi-compressional (qP) waves has important applications in geophysics. In practice, geophysical problems often involve extensive calculations ...
Abstract: This letter addresses the inverse problem for Linear-Quadratic (LQ) nonzero-sum N-player differential games, where the goal is to learn cost function parameters such that the given tuple of ...
All quadratic functions have the same type of curved graphs with a line of symmetry. The graph of the quadratic function \(y = ax^2 + bx + c\) is a smooth curve with one turning point. The turning ...
This is a preview. Log in through your library . Abstract We show how to use the parallelized kangaroo method for computing invariants in real quadratic function fields. Specifically, we show how to ...
ABSTRACT: This paper presents a new heuristic to linearise the convex quadratic programming problem. The usual Karush-Kuhn-Tucker conditions are used but in this case a linear objective function is ...
This is a preview. Log in through your library . Abstract The zeta function Ϛ(A, s) associated with a narrow ideal class A for a real quadratic field can be decomposed into ΣQ ZQ(s), where ZQ(S) is a ...
Results that may be inaccessible to you are currently showing.
Hide inaccessible results
Feedback