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In the mathematical field of [[differential geometry]], a '''Frobenius manifold''' is a flat [[Riemannian manifold]] with a certain compatible multiplicative structure on the [[tangent space]]. The concept generalizes the notion of [[Frobenius algebra]] to tangent bundles. They were introduced by Dubrovin.<ref>B. Dubrovin: ''Geometry of 2D topological field theories.'' In: Springer LNM, 1620 (1996), pp.&nbsp;120–348.</ref>
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Frobenius manifolds occur naturally in the subject of [[symplectic topology]], more specifically [[quantum cohomology]]. The broadest definition is in the category of Riemannian [[supermanifold]]s. We will limit the discussion here to smooth (real) manifolds.  A restriction to complex manifolds is also possible.
 
== Definition ==
Let ''M'' be a smooth manifold. An ''affine flat'' structure on ''M'' is a [[Sheaf (mathematics)|sheaf]] ''T''<sup>''f''</sup> of vector spaces that pointwisely span ''TM'' the tangent bundle and the tangent bracket of pairs of its sections vanishes.
 
As a local example consider the coordinate vectorfields over a chart of ''M''. A manifold admits an affine flat structure if one can glue together such vectorfields for a covering family of charts.
 
Let further be given a [[Riemannian metric]] ''g'' on ''M''. It is compatible to the flat structure if ''g''(''X'',&nbsp;''Y'') is locally constant for all flat vector fields ''X'' and&nbsp;''Y''.
 
A Riemannian manifold admits a compatible affine flat structure if and only if its [[Riemann curvature tensor|curvature tensor]] vanishes everywhere.
 
A family of ''commutative products *'' on ''TM'' is equivalent to a section ''A'' of ''S''<sup>2</sup>(T<sup>*</sup>''M'')&nbsp;⊗&nbsp;''TM'' via
 
:<math>X*Y = A(X,Y). \, </math>
 
We require in addition the property
 
:<math>g(X*Y,Z)=g(X,Y*Z). \, </math>
 
Therefore the composition ''g''<sup>#</sup>∘''A'' is a symmetric 3-tensor.
 
This implies in particular that a linear Frobenius manifold (''M'',&nbsp;''g'',&nbsp;*) with constant product is a Frobenius algebra ''M''.
 
Given (''g'',&nbsp;''T''<sup>''f''</sup>,&nbsp;''A''), a ''local potential Φ'' is a local smooth function such that
 
:<math>g(A(X,Y),Z)=X[Y[Z[\Phi]]] \, </math>
 
for all flat vector fields ''X'', ''Y'', and&nbsp;''Z''.
 
A ''Frobenius manifold'' (''M'',&nbsp;''g'',&nbsp;*) is now a flat Riemannian manifold (''M'',&nbsp;''g'') with symmetric 3-tensor ''A'' that admits everywhere a local potential and is associative.
 
== Elementary properties ==
The associativity of the product * is equivalent to the following quadratic [[partial differential equation|PDE]] in the local potential ''&Phi;''
:<math> \Phi_{,abe}g^{ef}\Phi_{,cdf} = \Phi_{,ade}g^{ef}\Phi_{,bcf} \, </math>
where Einstein's sum convention is implied, Φ<sub>,a</sub> denotes the partial derivative of the function Φ by the coordinate vectorfield ∂/∂''x''<sup>''a''</sup> which are all assumed to be flat.  ''g''<sup>''ef''</sup> are the coefficients of the inverse of the metric.
 
The equation is therefore called associativity equation or Witten–Dijkgraaf–Verlinde–Verlinde (WDVV) equation.
 
== Examples ==
Beside Frobenius algebras, examples arise from quantum cohomology. Namely, given a semipositive [[symplectic manifold]] (''M'',&nbsp;''ω'') then there exists an open neighborhood ''U'' of 0 in its even [[quantum cohomology]] QH<sup>even</sup>(''M'',&nbsp;''ω'') with Novikov ring over '''C''' such that the big quantum product *<sub>''a''</sub> for ''a'' in ''U'' is analytic. Now ''U'' together with the [[intersection form]] ''g''&nbsp;=&nbsp;&lt;·,·&gt; is a (complex) Frobenius manifold.
 
== References ==
{{Reflist}}
2. Yu.I. Manin, S.A. Merkulov: [http://arxiv.org/abs/alg-geom/9702014 ''Semisimple Frobenius (super)manifolds and quantum cohomology of '''P'''<sup>r</sup>''],     Topol. Methods in Nonlinear [[Analysis]] 9 (1997), pp.&nbsp;107–161
 
{{DEFAULTSORT:Frobenius Manifold}}
[[Category:Symplectic topology]]
[[Category:Riemannian manifolds]]

Latest revision as of 16:38, 6 October 2014

One instance of a serrated knife is a bread knife ; its edge helps in chopping the bread and not dropping the breads form. When people see that a serrated edge knife can nearly reduce via something aside from extraordinary knives , knife makers determined to make many kinds Kershaw Knives of knife with a serrated edges on them. This can embody such things as Fight knives , hunting knives , pocket knives , utility knives and so on. to name a number of. Like other sharp object serrated knife additionally needs to be sharpened although not as frequently as straight blade knives

Later road gangs started to make use of these knives and there started the bad title for switchblades. People began to think that if they put a ban on them that it could cease gang violence. The US congress selected to make these knives illegal. So in the nineteen sixties switchblades that where made in America where only being soled to the army pocket knife. Later knife makers found away round these laws by selling switchblades in construct it your self kits. Now although this loophole is closed in lots of states. Milwaukee Fastback knife fans will likely be completely happy to know that the belt clips on these new knives are reversible. Smooth Pocket Fastback Knife forty eight-22-1990

Keep away from knives that depend on assisted opening units or mechanical locking mechanisms. In a great pocket knife, easy is healthier. (Should you oil and handle your knife on a regular basis, you can open the blade nearly as fast as any assisted opening knife and it won’t fail when it gets soiled or beat up.) My Gerber Para Body makes use of a easy strain bar to keep the blade in place and has never failed in eight years. Gerber – Obviously I am a fan of their knives, they have all the time served me nicely and are an inexpensive price. Their knives made since round 2005 have actually impressed me.

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As a part of their Magnum line, Boker has created an affordable but eye-catching pocket knife in the Bulldog. The naming is appropriate – this one is solid, chunky and reliable just like the canine! It carries a 440C chrome steel blade about three and 1 / 4 inches lengthy and overall the knife is about 4 and half inches long when closed. It’s a little bit heavy at just over six ounces but feels downright sturdy in your hand. The deal with is fairly nice too – it’s textured G-10 which presents an effective grip and is pleasant on the attention. What’s extra it’s an actual bargain at often beneath $20 online!

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