We consider finite-range asymmetric exclusion processes on Z with non-zero drift. The diffusivity D(t) is expected to be of O(t). We prove that D(t) ≥ Ct in the weak (Tauberian) sense that ∫∞ 0 e tD(t)dt ≥ Cλ as λ → 0. The proof employs the resolvent method to make a direct comparison with the totally asymmetric simple exclusion process, for which the result is a consequence of the scaling limi...

M. Ablikim, M. N. Achasov , X. C. Ai, O. Albayrak, M. Albrecht, D. J. Ambrose, A. Amoroso , F. F. An, Q. An, J. Z. Bai, R. Baldini Ferroli, Y. Ban, D. W. Bennett, J. V. Bennett, M. Bertani, D. Bettoni, J. M. Bian, F. Bianchi , E. Boger, I. Boyko , R. A. Briere, H. Cai, X. Cai, O. Cakir , A. Calcaterra, G. F. Cao, S. A. Cetin , J. F. Chang, G. Chelkov , G. Chen, H. S. Chen, H. Y. Chen, J. C. Che...

The paper provides an operator representation for a problem which consists of a system of ordinary differential equations of the first order with impulses at fixed times and with general linear boundary conditions z (t) = A(t)z(t) + f(t, z(t)) for a.e. t ∈ [a, b] ⊂ R, z(ti+)− z(ti) = Ji(z(ti)), i = 1, . . . , p, l(z) = c0, c0 ∈ R n . Here p, n ∈ N, a < t1 < . . . < tp < b, A ∈ L ([a, b];R), f ∈...

K E V I N M . S I R K , † N A V I D B . S A L E H , ‡ T A N A P O N P H E N R A T , ‡ H Y E J I N K I M , ‡ B R U N O D U F O U R , § J E O N G B I N O K , § P A T R I C I A L . G O L A S , § K R Z Y S Z T O F M A T Y J A S Z E W S K I , § G R E G O R Y V . L O W R Y , ‡ A N D R O B E R T D . T I L T O N * , † , | Center for Environmental Implications of Nanotechnology and Departments of Chemic...

In this paper, we introduce the generalized integral operator Jp(σ, λ) and using this generalized integral operator, the new subclasses H n,m(b, σ, λ), Ln,m(b, σ, λ;μ), H n,m(b, σ, λ) and L n,m(b, σ, λ;μ) of the class of multivalent functions denoted by Tp(n) are defined. Further for functions belonging to these classes, certain properties of neighborhoods of functions of complex order are stud...

Let T be a triangular ring. An additive map δ from T into itself is said to be Jordan derivable at an element Z ∈ T if δ(A)B +Aδ(B) + δ(B)A+Bδ(A) = δ(AB+BA) for any A,B ∈ T with AB + BA = Z. An element Z ∈ T is called a Jordan all-derivable point of T if every additive map Jordan derivable at Z is a Jordan derivation. In this paper, we show that some idempotents in T are Jordan all-derivable po...

M. Ablikim, M. N. Achasov , X. C. Ai, O. Albayrak, M. Albrecht, D. J. Ambrose, A. Amoroso , F. F. An, Q. An, J. Z. Bai, R. Baldini Ferroli, Y. Ban, D. W. Bennett, J. V. Bennett, M. Bertani, D. Bettoni, J. M. Bian, F. Bianchi , E. Boger, I. Boyko, R. A. Briere, H. Cai, X. Cai, O. Cakir, A. Calcaterra , G. F. Cao, S. A. Cetin , J. F. Chang, G. Chelkov, G. Chen, H. S. Chen, H. Y. Chen, J. C. Chen,...

M. Ablikim, M. N. Achasov , X. C. Ai, O. Albayrak, M. Albrecht, D. J. Ambrose, A. Amoroso , F. F. An, Q. An, J. Z. Bai, R. Baldini Ferroli, Y. Ban, D. W. Bennett, J. V. Bennett, M. Bertani, D. Bettoni, J. M. Bian, F. Bianchi , E. Boger, I. Boyko, R. A. Briere, H. Cai, X. Cai, O. Cakir, A. Calcaterra , G. F. Cao, S. A. Cetin , J. F. Chang, G. Chelkov, G. Chen, H. S. Chen, H. Y. Chen, J. C. Chen,...

BACKGROUND Recent studies suggest that adjustment of measures of lean mass for adiposity improves associations with physical function. Our objective was to develop and test a method to adjust appendicular lean mass for adiposity. METHODS Whole-body DXA data in 14,850 adults in the National Health and Nutrition Examination Survey were used to generate sex-, and race-specific standard deviation...

M. Ablikim, M. N. Achasov , X. C. Ai, O. Albayrak, M. Albrecht, D. J. Ambrose, A. Amoroso , F. F. An, Q. An, J. Z. Bai, R. Baldini Ferroli, Y. Ban, D. W. Bennett, J. V. Bennett, M. Bertani, D. Bettoni, J. M. Bian, F. Bianchi , E. Boger, I. Boyko, R. A. Briere, H. Cai, X. Cai, O. Cakir, A. Calcaterra , G. F. Cao, S. A. Cetin , J. F. Chang, G. Chelkov, G. Chen, H. S. Chen, H. Y. Chen, J. C. Chen,...