Results 71 to 80 of about 817,308 (268)
Three‐dimensional digital analysis of musteloid masticatory muscle architecture
The Anatomical Record, EarlyView.Musteloids span an enormous breadth of dietary modes within a single superfamily. In this study, we utilize digital dissection techniques to reconstruct the internal 3D anatomy of muscles within the musteloid feeding apparatus, and explore how dietary specializations might alter the size, orientation, and curvature of fascicles therein.
Cassidy E. Davis +6 more
wiley +1 more source
Leonard Feather Scrapbook, May 1976 - June 1978
, 1978 1 scrapbook (279 p.) Includes newspaper and magazine articles mostly written by Leonard Feather or his ...
Leonard Feather
core
Matrix units associated with the split basis of a Leonard pair
Linear Algebra and its Applications, 2006 Let $K$ denote a field, and let $V$ denote a vector space over $K$ with finite positive dimension. We consider a pair of linear transformations $A:V \to V$ and $A^*:V \to V$ that satisfy (i), (ii) below: (i) There exists a basis for $V$ with respect to which the matrix representing $A$ is irreducible tridiagonal and the matrix representing $A^*$ is ...
Nomura, Kazumasa, Terwilliger, Paul
openaire +3 more sources
A man of his time: Joseph Leidy, racial science, and American anatomy
Anatomical Sciences Education, EarlyView.Abstract Professor Joseph Leidy M.D. was arguably the most influential anatomist in the nineteenth‐century United States, having written over 500 publications and serving as the first President of the Association of American Anatomists. While many of Leidy's diverse contributions to American science and medicine are well‐known, scholars have said much ...
Christopher D. E. Willoughby
wiley +1 more source
Leonard Feather Scrapbook, March 1958 - September 1959
, 1959 1 scrapbook (163 p.) Includes newspaper and magazine articles mostly written by Leonard Feather or his ...
Leonard Feather
core
A characterization of Leonard pairs using the notion of a tail
Linear Algebra and its Applications, 2011 Let $V$ denote a vector space with finite positive dimension. We consider an ordered pair of linear transformations $A: V\to V$ and $A^*: V\to V$ that satisfy (i) and (ii) below: (i) There exists a basis for $V$ with respect to which the matrix representing $A$ is irreducible tridiagonal and the matrix representing $A^*$ is diagonal.
openaire +2 more sources
Quality of Life in Autism: A Systematic Review and Meta‐Analysis of Patients and Caregivers
Autism Research, EarlyView.ABSTRACT Autism spectrum disorder (ASD) is a lifelong neurodevelopmental condition associated with significant challenges in daily functioning and well‐being. Caregivers often experience substantial psychological and physical burden. However, comprehensive synthesis of quality of life (QoL) outcomes for both individuals with ASD and their caregivers ...
Kamila Castro +11 more
wiley +1 more source
Leonard Feather Scrapbook, March 1946 - November 1947
, 1947 1 scrapbook (175 p.) Includes newspaper and magazine articles mostly written by Leonard Feather or his ...
Leonard Feather
core
Spin Leonard pairs and the zero diagonal space
The Electronic Journal of Linear AlgebraLet $\mathbb F$ denote a field, and let $V$ denote a vector space over $\mathbb F$ with finite positive dimension. A Leonard pair on $V$ is an ordered pair of diagonalizable linear maps $A : V \to V$ and $A^* : V \to V$ that each act on an eigenbasis of the other one in an irreducible tridiagonal fashion.
Kazumasa Nomura, Paul Terwilliger
openaire +2 more sources
Pharmacogenomics of dolutegravir: A scoping review of evidence, gaps and clinical implications
British Journal of Clinical Pharmacology, EarlyView.Dolutegravir underpins modern first‐ and second‐line HIV treatment regimens; however, interindividual variability in its disposition and tolerability presents challenges for optimal use. This scoping review mapped current evidence on the pharmacogenomics of dolutegravir, focusing on pharmacokinetics and pharmacodynamics, and methodological limitations ...
Ronald Kiguba +2 more
wiley +1 more source