An (_xperimental and lh(x)rctical design study has been made of a generic family of lifting body configurations. The configurations all had a 75 ° sw('pt delta planforln with a rounded nose, but they had dif-f(,rcnt ut)t)er an(t lower surface camber shapes. The camber shapes varied in thickness and in the loca-ti(m of the maximmn thickness. The study consisted ()f models with a flat t)ottom and...

The relation between the lifting theorems due to Nagy-Foias and Cotlar-Sadosky is discussed. PRESENTATION. The Nagy-Foias commutant lifting theorem is a basic result in Operator Theory and its applications to interpolation problems. Its scope is shown in a fundamental book due to Foias and Frazho where we can read that “the work on the general framework of the commutant lifting theorem continue...

A construction of bases for cell modules of the Birman–Murakami–Wenzl (or B–M–W) algebra Bn(q, r) by lifting bases for cell modules of Bn−1(q, r) is given. By iterating this procedure, we produce cellular bases for B–M–W algebras on which a large Abelian subalgebra, generated by elements which generalise the Jucys–Murphy elements from the representation theory of the Iwahori–Hecke algebra of th...

Lifting is a common manual material handling task performed in the workplaces. It is considered as one of the main risk factors for Work-related Musculoskeletal Disorders. To improve work place safety, it is necessary to assess musculoskeletal and biomechanical risk exposures associated with these tasks, which requires very accurate 3D pose. Existing approaches mainly utilize marker-based senso...

1. Let Z be a locally compact space and / i ^ O a positive Radon measure on Z. Let MR(Z} /X) be the Banach algebra of all bounded real-valued /x-measurable functions defined on Z, endowed with the norm/—»||/||oo = sup2 G^|/(0)| . Let CR(Z) be the subalgebraof MR{Z,\X) consisting of all bounded continuous functions on Z and 3C(Z) the subalgebra of all ƒ G CR (Z) having compact support. For two f...

Previous work constructed a generalized truncated Brown-Peterson spectrum of chromatic height 2 at the prime 2 as an E∞-ring spectrum, based on the study of elliptic curves with level-3 structure. We show that the natural map forgetting this level structure induces an E∞-ring map from the spectrum of topological modular forms to this truncated Brown-Peterson spectrum, and that this orientation ...