*Support for this paper was provided by Cooperative Agreement 43-3AEM-3-80137 between USDA and the University of Illinois. It does not represent the official views of either institution. This draft has benefitted from discussions with Ken Chomitz, Peter Feather, Charles Hallahan, Ralph Heimlich, Laurian Unnevehr, and participants in seminars at IFPRI, the World Bank, Resources for the Future, U...

The following question is studied: For which (nonintegrable) kernels A does lim,.^ / Óv4(/ — s)x(s) ds = 0 imply that lim,^^ x(f) — 0 when x is bounded and satisfies a Tauberian condition.

We present abstract complexity results about Coquand and Hyland-Ong game semantics, that will lead to new bounds on the length of first-order cut-elimination, normalization, interaction between expansion trees and any other dialogical process game semantics can model and apply to. In particular, we provide a novel method to bound the length of interactions between visible strategies and to meas...

Faciality and De-facialization in Ken Kesey’s One Flew over the Cuckoo’s Nest: A Deleuze Guattari’s Semiotic Study

The Muslims of Latin America and the Caribbean, by Ken Chitwood, Lynne Rienner Publishers, 2021

Ken-ichi Watanabe, Meilei Ma, Ken-ichi Hirabayashi, Narasimman Gurusamy, Punniyakoti T. Veeraveedu, Paras Prakash, Shaosong Zhang, Anthony J. Muslin, Makoto Kodama, and Yoshifusa Aizawa Department of Clinical Pharmacology, Niigata University of Pharmacy and Applied Life Sciences, Higashijima, Niigata City, Japan; Departments of Cell Biology and Physiology, Center for Cardiovascular Research, Wa...

I thank Ken Davidson for helpful comments and information .

This article is concerned with the representation of curves by means of integral invariants. In contrast to the classical differential invariants they have the advantage of being less sensitive with respect to noise. The integral invariant most common in use is the circular integral invariant. A major drawback of this curve descriptor, however, is the absence of any uniqueness result for this r...

Cdc20 and cdh1 are coactivators of the anaphase-promoting complex (APC). APC(cdc20) is necessary for the metaphase-anaphase transition and, at the end of mitosis, vertebrate cdc20 itself becomes a target for degradation through KEN-box-dependent APC(cdh1) activity. By studying the degradation of fluorescent protein chimaeras in mammalian oocytes and early embryos, we found that cdc20 was degrad...