Results 291 to 300 of about 15,411,558 (330)

Integrity in Higher Education

2022
A. Martins, I. Martins
openaire   +1 more source

Technology Integration in Higher Education

The study aims to examine the TPACK levels of preservice teachers studying in the last year of the faculty of education. The arithmetic mean and standard deviation values were computed in determining the “TPACK” self assessment levels of preservice teachers. As a result of the findings, it was concluded that the self-assessment scores of the preservice
Şenol Orakcı, Yücel Gelişli
openaire   +1 more source

Higher integrability with weights

1994
The author considers a weighted version of Gehring's lemma on the higher integrability of functions that satisfy a reverse Hölder inequality. The method of proof is based on the use of local maximal functions and some elementary real variable estimates on \(L^ p\) integrals.
openaire   +2 more sources

Integrating AI Into Higher Education

In the rapidly evolving landscape of technology, innovation, and sustainability, integrating Artificial Intelligence (AI) in higher education presents significant opportunities to enhance learning, teaching and assessment, streamline administrative processes, and promote sustainable educational practices.
Laura Nicoleta Labib, ElHassan Anas ElSabry   +1 more
openaire   +1 more source

Higher Derivations and Integral Closure

American Journal of Mathematics, 1978
openaire   +1 more source

Higher Levels of Integration

Science, 1942
openaire   +2 more sources

Integrability and conformal bootstrap: One dimensional defect conformal field theory

Physical Review D, 2022
Andrea Cavaglià, Nikolay Gromov, Julius Julius   +2 more
exaly  

The self-improving property of higher integrability in the obstacle problem for the porous medium equation

Nonlinear Differential Equations and Applications NoDEA, 2019
Yumi Cho, Christoph Scheven
semanticscholar   +1 more source

Higher integrability for maximal oscillatory Fourier integrals

2001
The author considers the dispersive, Schrödinger-like equation \[ i u_t + (- \Delta_x)^{a/2} u = 0 \] with initial data \(u(0,x) = u_0(x)\). If \(u_0\) is in the Sobolev space \(H^s\), the problem is to obtain local \(L^q\) bounds on the local maximal function \(Mu_0(x) := \sup_{|t|\leq 1} |u(x,t)|\). The cases \(a=2\) (Schrödinger equation) and \(a=1\)
openaire   +2 more sources

Bott Integrability and Higher Bott Integrability; Higher Cheeger-Simons and Godbillon-Vey Invariants

2022
Attie, Oliver, Cappell, Sylvain
openaire   +1 more source