Löslichkeit und Adsorbierbarkeit von Benzoesäure und Salizylsäure in Gegenwart gemischter organischer Lösungsmittel

Ohne Zusammenfassung     

Low-Energy Kaon�CNucleon/Nuclei Interaction Studies at DA��NE (SIDDHARTA and AMADEUS Experiments)

The DA??NE electron?Cpositron collider at the Laboratori Nazionali di Frascati of INFN has made available a unique quality low-energy negative kaons ??beam??. The SIDDHARTA experiment used this beam to perform unprecedented precision measurements on kaonic atoms, while the AMADEUS experiment plans to perform in the coming years precision measurements on kaon?Cnuclei interactions at low-energies, in particular to study the kaonic nuclei. The two experiments are briefly presented in this paper.     

Arnol′d Diffusion in a Pendulum Lattice

The main model studied in this paper is a lattice of pendula with a nearest‐neighbor coupling. If the coupling is weak, then the system is near‐integrable and KAM tori fill most of the phase space. For all KAM trajectories the energy of each pendulum stays within a narrow band for all time. Still, we show that for an arbitrarily weak coupling of a certain localized type, the neighboring pendula can exchange energy. In fact, the energy can be transferred between the pendula in any prescribed way. © 2014 Wiley Periodicals, Inc.     

Some algebraic structures for diffusion in social networks

Restrictions on influence structures discussed by Buskens and Yamaguchi (1999) and others lead the states of possible distributions of information to form an algebraic structure of a lattice that is closed under union. From an examination of such a lattice of distribution, it is possible to recreate an influence network that is not observed directly. Finally, it is noted that these structures are different from those examined via Galois lattices; therefore, if these diffusion processes occur, Galois lattices do not recreate the actual social structure underlying this diffusion.     

On congruences of-normal semigroups-normal semigroups

Communicated by G. Lallement     

Index growth of hypersurfaces with constant mean curvature

In this paper we give the precise index growth for the embedded hypersurfaces of revolution with constant mean curvature (cmc) 1 in (Delaunay unduloids). When n=3, using the asymptotics result of Korevaar, Kusner and Solomon, we derive an explicit asymptotic index growth rate for finite topology cmc 1 surfaces with properly embedded ends. Similar results are obtained for hypersurfaces with cmc bigger than 1 in hyperbolic space. Received: 6 July 2000; in final form: 10 September 2000 / Published online: 25 June 2001