Historia antiqua, hoc est : Myrsili Lesbii liber de Origine Italiae et Tyrrhenorum. M. Porcii Catonis Fragmenta ex libris Originum. Archilochi liber de Temporibus. Berosi Babylonii Antiquitatum lib. V. Manethonis Aegyptii liber de Regibus Aegyptiorum. Metasthenes Persa, de Judicio temporum. Xenophon, de Aequivocis. Q. Fabius Pictor, de Aureo saeculo et de origine urbis Romae, ejusque descriptione. C. Sempronius, de Divisione Italiae. Philonis Judaei Antiquitatum biblicarum liber. Accessit censura Gasperis Varrerii in Berosum...

Comprend : Censura in quendam auctorem, qui sub falsa inscripsione Berosi Chaldaei circumfertur, Gaspare Varrerio auctore

On the Properties and Cosmology of Q-balls

The properties and cosmological importance of a class of non-topological solitons, Q-balls, are studied. Aspects of Q-ball solutions and Q-ball cosmology discussed in the literature are reviewed. Q-balls are particularly considered in the Minimal Supersymmetric Standard Model with supersymmetry broken by a hidden sector mechanism mediated by either gravity or gauge interactions. Q-ball profiles, charge-energy relations and evaporation rates for realistic Q-ball profiles are calculated for general polynomial potentials and for the gravity mediated scenario. In all of the cases, the evaporation rates are found to increase with decreasing charge. Q-ball collisions are studied by numerical means in the two supersymmetry breaking scenarios. It is noted that the collision processes can be divided into three types: fusion, charge transfer and elastic scattering. Cross-sections are calculated for the different types of processes in the different scenarios. The formation of Q-balls from the fragmentation of the Aflieck-Dine -condensate is studied by numerical and analytical means. The charge distribution is found to depend strongly on the initial energy-charge ratio of the condensate. The final state is typically noted to consist of Q- and anti-Q-balls in a state of maximum entropy. By studying the relaxation of excited Q-balls the rate at which excess energy can be emitted is calculated in the gravity mediated scenario. The Q-ball is also found to withstand excess energy well without significant charge loss. The possible cosmological consequences of these Q-ball properties are discussed.

Q. Horatius Flaccus, Carmina (1-48v), Epodon liber (48v-58v), Carmen saeculare (58v-59v), De arte poetica epistula ad Pisones (60-67), Epistulae (60-90), Sermones (90-122v), cum glossis.

Ce ms. a été donné en 1734 au chapitre de Notre-Dame de Paris par le chanoine Gagne de Périgny: "Ex dono Domini Gagne de Perigny canonici Parisiensis anno 1734" (f. 1). L'ex-libris "A l'église de Paris" (XIXe s.) figure au f. 1, suivi de la cote M9. Notre-Dame.

Interrogativas-Q em Crioulo de Cabo Verde

O objectivo deste artigo é o de apresentar uma descrição das interrogativas-Q em Crioulo de Cabo Verde (CCV – variedade de Santiago). Mostrar-se-ão as estratégias de formação de interrogativas-Q que a língua disponibiliza, tentando avaliar o impacto da escolha de uma em detrimento de outra. A questão central deste artigo é saber se o processo de formação de interrogativas-Q em CCV envolve ou não movimento-Q, i.e., saber se numa dada posição sintáctica há Merge de uma palavra/sintagma-Q e se depois ele é movido por Attract para SpecCP para verificar, através de uma relação de Agree, os traços formais de Cº.

Homotopy Batalin-Vilkovisky algebras

This paper provides an explicit cofibrant resolution of the operad encoding Batalin-Vilkovisky algebras. Thus it defines the notion of homotopy Batalin-Vilkovisky algebras with the required homotopy properties. To define this resolution we extend the theory of Koszul duality to operads and properads that are defind by quadratic and linear relations. The operad encoding Batalin-Vilkovisky algebras is shown to be Koszul in this sense. This allows us to prove a Poincare-Birkhoff-Witt Theorem for such an operad and to give an explicit small quasi-free resolution for it. This particular resolution enables us to describe the deformation theory and homotopy theory of BV-algebras and of homotopy BV-algebras. We show that any topological conformal field theory carries a homotopy BV-algebra structure which lifts the BV-algebra structure on homology. The same result is proved for the singular chain complex of the double loop space of a topological space endowed with an action of the circle. We also prove the cyclic Deligne conjecture with this cofibrant resolution of the operad BV. We develop the general obstruction theory for algebras over the Koszul resolution of a properad and apply it to extend a conjecture of Lian-Zuckerman, showing that certain vertex algebras have an explicit homotopy BV-algebra structure.

On the depth of blowup algebras of ideals with analytic deviation one

Let I be an ideal in a local Cohen-Macaulay ring (A, m). Assume I to be generically a complete intersection of positive height. We compute the depth of the Rees algebra and the form ring of I when the analytic deviation of I equals one and its reduction number is also at most one. The formu- las we obtain coincide with the already known formulas for almost complete intersection ideals.