21,919 research outputs found
The Non-Uniform Commercial Code: The Creeping, Problematic Application of Article 9 to Determine Outcomes in Foreclosure Cases
[Excerpt] “This article will discuss the operation of two portions of the Uniform Commercial Code (“U.C.C.”) on mortgage foreclosure law. Article 3 of the U.C.C. governs negotiable instruments, whereas Article 9 governs secured transactions. For decades, courts have utilized Article 3 to determine the rights of lenders and their assigns to enforce mortgage promissory notes and to foreclose mortgages thereon. However, certain jurisdictions do not utilize the U.C.C. in foreclosure cases, whereas other jurisdictions have recently begun to look to Article 9 instead. This article argues that the Uniform Commercial Code should receive more uniform application, with Article 3 as the enforcement tool of the land.
. . .
Parts I-III of this Article will discuss the negotiable nature of mortgage notes, and the significance of this character. Part I will briefly discuss the importance of a plaintiff’s standing to initiate and pursue foreclosure. Part II will analyze the history of both the negotiability of notes and the foreclosure of mortgages. This historical analysis is meant to provide an explication of the divergent paths notes and mortgages have taken, in terms of the predictability of enforcement outcomes and the relative harshness each produces. Part III will discuss the negotiable character of mortgage promissory notes. If a note is a negotiable instrument, then transfer of the note may be analyzed under Article 3. However, even if a note is negotiable, that does not mean that it is not also potentially subject to enforcement under Article 9.
Part IV will provide an overview of enforcement mechanisms utilized in various jurisdictions. This Part will highlight the law in jurisdictions in which Article 3 is applied to determine the standing of foreclosure plaintiffs. Following that, Part IV will review application of common law and other enforcement mechanisms in jurisdictions that do not look to the U.C.C. in determining a plaintiff’s standing to enforce a negotiable instrument and foreclosure the security interest secured thereby. Finally, this Part will explore recent cases in which Article 9 has been applied in the foreclosure context.
Part V will argue that uniform application of the U.C.C. will aid the recovering housing market and provide a predictable framework for foreclosure of mortgage, going forward. Specifically, Part V will argue that the U.C.C. should be applied to determine whether a plaintiff has standing to foreclose and will further argue that courts should utilize Article 3 of the Code in making such determinations.
Continuous laminar smoke generator
A smoke generator capable of emitting a very thin, laminar stream of smoke for use in high detail flow visualization was invented. The generator is capable of emitting a larger but less stable rope of smoke. The invention consists of a pressure supply and fluid supply which supply smoke generating fluid to feed. The feed tube is directly heated by electrical resistance from current supplied by power supply and regulated by a constant temperature controller. A smoke exit hole is drilled in the wall of feed tube. Because feed tube is heated both before and past exit hole, no condensation of smoke generating occurs at the smoke exit hole, enabling the production of a very stable smoke filament. The generator is small in size which avoids wind turbulence in front of the test model
Honeycomb Lattice Potentials and Dirac Points
We prove that the two-dimensional Schroedinger operator with a potential
having the symmetry of a honeycomb structure has dispersion surfaces with
conical singularities (Dirac points) at the vertices of its Brillouin zone. No
assumptions are made on the size of the potential. We then prove the robustness
of such conical singularities to a restrictive class of perturbations, which
break the honeycomb lattice symmetry. General small perturbations of potentials
with Dirac points do not have Dirac points; their dispersion surfaces are
smooth. The presence of Dirac points in honeycomb structures is associated with
many novel electronic and optical properties of materials such as graphene.Comment: To appear in Journal of the American Mathematical Society; 54 pages,
2 figures [note: earlier replacement was original version
Improved photographic prints with a linear radial transmission filter
Linear Radial Transmission Filter (LRTF) is easy to use and yet results in prints which depict more information contained in negative than can be shown by direct printing. LRTF is optical-quality filter which has maximum transmission in center and linear drop in transmission radially out from center
Wave packets in Honeycomb Structures and Two-Dimensional Dirac Equations
In a recent article [10], the authors proved that the non-relativistic
Schr\"odinger operator with a generic honeycomb lattice potential has conical
(Dirac) points in its dispersion surfaces. These conical points occur for
quasi-momenta, which are located at the vertices of the Brillouin zone, a
regular hexagon. In this paper, we study the time-evolution of wave-packets,
which are spectrally concentrated near such conical points. We prove that the
large, but finite, time dynamics is governed by the two-dimensional Dirac
equations.Comment: 34 pages, 2 figure
Selection of the Taylor-Saffman Bubble does not Require Surface Tension
A new general class of exact solutions is presented for the time evolution of
a bubble of arbitrary initial shape in a Hele-Shaw cell when surface tension
effects are neglected. These solutions are obtained by conformal mapping the
viscous flow domain to an annulus in an auxiliary complex-plane. It is then
demonstrated that the only stable fixed point (attractor) of the non-singular
bubble dynamics corresponds precisely to the selected pattern. This thus shows
that, contrary to the established theory, bubble selection in a Hele-Shaw cell
does not require surface tension. The solutions reported here significantly
extend previous results for a simply-connected geometry (finger) to a
doubly-connected one (bubble). We conjecture that the same selection rule
without surface tension holds for Hele-Shaw flows of arbitrary connectivity. We
also believe that this mechanism can be found in other, similarly described,
selection problems.Comment: 4.5 pages, 3 figure
Waves in Honeycomb Structures
We review recent work of the authors on the non-relativistic Schr\"odinger
equation with a honeycomb lattice potential, . In particular, we summarize
results on (i) the existence of Dirac points, conical singularities in
dispersion surfaces of and (ii) the two-dimensional Dirac
equations, as a large, but finite time, effective description of
, for data , which is spectrally localized at a Dirac
point. We conclude with a formal derivation and discussion of the effective
large time evolution for the nonlinear Schr\"odinger - Gross Pitaevskii
equation for small amplitude initial conditions, . The effective
dynamics are governed by a nonlinear Dirac system.Comment: 11 pages, 2 figures, 39 \`emes Journ\'ees EDP - Biarretz. arXiv admin
note: text overlap with arXiv:1212.607
New York City\u27s Locally Based Enterprise Set-Aside: Legitimate Exercise of Mayoral Power or Unconstitutional Quota in Disguise?
Within the realm of affirmative action, there is disagreement on the means selected to reach the ultimate goal. For example, some programs have involved preferential treatment for members of disadvantaged groups at the expense of those individuals who are not in the minority. Such programs have been challenged on equal protection grounds as reverse discrimination. In New York City, mayors have implemented executive orders prescribing minority hiring goals and other preferential treatment. Order No. 71, for example, conditioned the awarding of city construction contracts upon submission by the bidder of an affirmative action program. Executive Order No. 53 attempted to satisfy the court\u27s objections to the city\u27s earlier affirmative action efforts under Executive No. 71 by proposing a plan for preferential treatment that did not involve racial or ethnic classification, but rather relied on social and economic criteria. This Note argues that Order No. 53 should withstand judicial review because it is socially and economically based and, thus, does not trigger strict scrutiny under the Equal Protection Clause. The LBE (set forth in Order No. 53) effectively increases the participation in city contracts of small businesses and residents from economically underdeveloped areas, while avoiding many of the adverse consequences of the set-aside programs. New York City mayors have the power to issue such orders to further policy goals and to aid locally based enterprises, provided they have independent authority to take such action
Experimental investigation of the mixing of two parallel streams of dissimilar fluids
Velocity and density profiles in mixing region between adjacent half jets of dissimilar fluid
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