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Correction: Novakovskaya et al. The Fate of Secondary Electrons in Water upon High-Energy Electron Impact: Changes in the Presence of Nanobubbles. Int. J. Mol. Sci. 2025, 26, 8909
In the original publication [...]
Journal Article
Why we forget and how to remember better : the science behind memory
\"One of us (Elizabeth) had the opportunity to conduct research with a gentleman named Henry Molaison (better known by his initials, H.M.1), who had the interior portion of his left and right temporal lobes (the part of your brain next to your temples) removed in 1953 because of epileptic seizures that were difficult to control. From a technical standpoint, the surgical procedures went fine. But, as he recovered, the doctors and researchers soon noticed something very troubling: he was unable to form any new memories. He could read, and talk, and if you were having a brief conversation with him, you would probably not notice anything amiss. But family members would visit and, although he knew who they were, he would have no memory of them coming. New doctors would introduce themselves and the next day (or even the next hour) he did not recall that he had met them. It was then that the doctors understood that, somehow, the removal of those parts of the temporal lobe caused him to become completely amnestic\"-- Provided by publisher.
BOOK
Equivariant Segre and Verlinde invariants for Quot schemes
Segre and Verlinde series have been studied in many cases, including virtual geometries of Quot schemes on surfaces and Calabi–Yau 4-folds. Our work is the first to address the equivariant setting for both${\\mathbb{C}}^2$and${\\mathbb{C}}^4$by examining higher degree contributions which have no compact analogue. (i) For${\\mathbb{C}}^2$, we work mostly with virtual geometries of Quot schemes. After connecting the equivariant series in degree zero to the existing results of the first author for compact surfaces, we extend the Segre–Verlinde correspondence to all degrees and to the reduced virtual classes. Additionally, we conjecture that there is an equivariant symmetry of Segre series, which was also observed in the compact setting. (ii) For${\\mathbb{C}}^4$, we give further motivation for the definition of the Verlinde series. Based on empirical data andtorsiopn additional structural results, we conjecture that there is an equivariant Segre–Verlinde correspondence and Segre symmetry analogous to the one for${\\mathbb{C}}^2$.
Journal Article
Your brain : understanding your body's control center
\"This comprehensive title examines the structures and functions of the brain. Accessible text and supportive design elements introduce different parts of the brain and explain their key functions. Readers will also discover how the brain interprets and responds to messages received from different sensory receptors. Hands-on investigations help reinforce and extend core concepts. This title supports NGSS Structure, Function, and Information Processing\"-- Provided by publisher.
Book
Left brain vs. right brain
\"The brain is a powerful, complex organism that is responsible for many functions in our day-to-day life. There is a theory that some people are governed more by the left-brain, and others by the right-brain. Some believe that this determines part of our personality-- but is it really true?\"--Provided by publisher.
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