A formula on the pressure for a set of generic points

2011 ◽  
Author(s):  
A. M. Meson ◽  
F. Vericat
Keyword(s):  
Generic Points

Agricultural Multifunctionality and Care Farming: Insight from the UK

2015 ◽  
Vol 4 (1) ◽  
pp. 74-86
Author(s):  
Paul Custance ◽  
Keith Walley ◽  
Gaynor Tate ◽  
Goksel Armagan
Keyword(s):  
Learning Material ◽  
Multifunctional Agriculture ◽  
Economic Support ◽  
International Audience ◽  
The Uk ◽  
Generic Points ◽  
Care Farming ◽  
Compare And Contrast ◽  
Insight Into

The purpose of the article is to provide insight into care farming and the role that it may play in agriltural multifunctionality. The paper outlines three case studies of care farming in the UK to compare and contrast the roles that such organizations may play in multifunctional agriculture. Although the work has the obvious limitation of being based on case-study care farms that are based in the UK, the findings are sufficiently generic to serve as valuable learning material for those interested in the subject and located anywhere in the world. The main finding from this study is that care farming can take many different forms but still contribute to agricultural multifunctionality. The study also confirms the important roles that economic support and favourable legislation play in successful care farming. The paper concludes that care farming is a legitimate form of agricultural multifunctionality but reminds those interested in setting up or promoting care farms of the need for a supportive economic and legislative environment. The paper provides contemporary insight into the concept of care farming as a form of agricultural multifunctionality. A number of generic points are made that should be of value to an international audience of academics researching in this area as well as students studying care farming and agricultural multifunctionality, farmers considering diversifying into care farming and politicians working to create a political and economic environment that may support care farms.

Resolutions of generic points lying on a smooth quadric

1996 ◽  
Vol 91 (1) ◽  
pp. 421-444 ◽  
Author(s):  
S. Giuffrida ◽  
R. Maggioni ◽  
A. Ragusa
Keyword(s):  
Generic Points

Hearing Procedure I – Preliminary Matters

2009 ◽  
pp. 43-132
Author(s):  
Derek P. Auchie ◽  
Ailsa Carmichael
Keyword(s):  
Rules Of Evidence ◽  
Generic Points

In this and the next chapter, we will consider how tribunal hearings should be conducted. All aspects of the hearing will be considered in these two chapters, except for the rules of evidence, which are dealt with in Chapter 5. Clearly, the procedure to be followed will vary to some extent, depending on the purpose of the hearing, and again depending on who attends and on the issues the tribunal will focus on. However, there are some general provisions in the rules on how any hearing should be conducted. There are also some generic practical points that can apply to most, if not all, hearings. It is these rules and generic points that will be explained in this chapter and the next. In this and the following chapter, unless otherwise stated, all comments apply to hearings on all types of application, referral and appeal to be heard by the tribunal.

ON GROMOV–WITTEN INVARIANTS OF DEL PEZZO SURFACES

2013 ◽  
Vol 24 (07) ◽  
pp. 1350054 ◽  
Author(s):  
MENDY SHOVAL ◽  
EUGENII SHUSTIN
Keyword(s):  
Quantum Cohomology ◽  
Enumerative Geometry ◽  
Del Pezzo Surfaces ◽  
Manuscripta Math ◽  
Moduli Space Of Curves ◽  
Divisor Class ◽  
Genus Zero ◽  
Type Formula ◽  
Del Pezzo ◽  
Generic Points

We compute Gromov–Witten invariants of any genus for Del Pezzo surfaces of degree ≥ 2. The genus zero invariants have been computed a long ago [P. Di Francesco and C. Itzykson, Quantum intersection rings, in The Moduli Space of Curves, eds. R. Dijkgraaf et al., Progress in Mathematics, Vol. 129 (Birkhäuser, Boston, 1995), pp. 81–148; L. Göttsche and R. Pandharipande, The quantum cohomology of blow-ups of ℙ2 and enumerative geometry, J. Differential Geom.48(1) (1998) 61–90], Gromov–Witten invariants of any genus for Del Pezzo surfaces of degree ≥ 3 have been found by Vakil [Counting curves on rational surfaces, Manuscripta Math.102 (2000) 53–84]. We solve the problem in two steps: (1) we consider curves on [Formula: see text], the plane blown up at one point, which have given degree, genus, and prescribed multiplicities at fixed generic points on a conic that avoids the blown-up point; then we obtain a Caporaso–Harris type formula counting such curves subject to arbitrary additional tangency conditions with respect to the chosen conic; as a result we count curves of any given divisor class and genus on a surface of type [Formula: see text], the plane blown up at six points on a given conic and at one more point outside the conic; (2) in the next step, we express the Gromov–Witten invariants of [Formula: see text] via enumerative invariants of [Formula: see text], using Vakil's extension of the Abramovich–Bertram formula.

scholarly journals A relation between Lyapunov exponents, Hausdorff dimension and entropy

1981 ◽  
Vol 1 (4) ◽  
pp. 451-459 ◽  
Author(s):  
Anthony Manning
Keyword(s):  
Lyapunov Exponent ◽  
Hausdorff Dimension ◽  
Invariant Measure ◽  
Lyapunov Exponents ◽  
Unstable Manifold ◽  
Positive Lyapunov Exponent ◽  
Axiom A ◽  
Generic Points

AbstractFor an Axiom A diffeomorphism of a surface with an ergodic invariant measure we prove that the entropy is the product of the positive Lyapunov exponent and the Hausdorff dimension of the set of generic points in an unstable manifold.

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