
Generalized Singular Value Inequalities for Matrices
We are proud to announce that our research partner brought a sharper perspective on the relationships between the singular values of matrices.
Stay up to date with everything happening at Energma. Here you’ll find the latest news, product updates, technical insights, and stories from our teams across mobile, SaaS, and AI. Discover how we build, think, and innovate.
By improving the well-known Buzano and Cauchy–Schwarz inequalities, this study delivers tighter vector and numerical radius estimates. The result is a stronger toolbox for operator theory and a fresh step forward in inequality refinement.
New Simpson 1/8 tensorial-type inequalities have been established for self-adjoint operators, offering sharper bounds under a variety of functional conditions. This work strengthens the bridge between tensor theory and classical inequalities, advancing tools used across modern mathematical and scientific research.
This new study pushes operator theory forward by delivering improved numerical radius bounds through a refined Cauchy–Schwarz framework. The proposed lemma expands multiple well-known inequalities, marking a significant step in advancing Hilbert space analysis.
Energma just unleashed Process Monitoring Events v4.1—faster, sharper, and engineered to tighten every layer of operational oversight. And with v4.2 already in motion, the next wave of industry-shaping control is coming fast.
We’ve reached a major milestone in advancing smart induction heating, completing the research phase and laying the blueprint for the next generation of precision heat control. With mechanical development and final efficiency simulations underway, we’re pushing modern heat technology into an entirely new era.
A new era of in-browser CSV manipulation is here—fast, intuitive, and designed to eliminate tool-switching forever. With advanced editing features and broad export support, this solution brings unmatched efficiency to modern data workflows.