This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

This paper gives an introduction to the theory of minimal surfaces. It is in- tended for undergraduate students with some basic knowledge of differential geometry and complex analysis.After defining the concept of minimal surface and giving a brief histo- rical survey, we look at some well-known minimal surfaces and a few of their characteristic properties. The connection between minimal surfaces and harmonic functions is discussed and the Weierstrass-Enneper represen- tation formulas are introduced. We also present Bjo?rling?s problem and give some examples. .

Tree fiber lengths controls properties like strength and smoothness in paper and other wood products. For forest researchers it is of interest to be able to determine the fiber lengths in standing trees. Mo?rling et al. (2003), among others, have developed methods to estimate fiber length distributions in standing trees without damaging them.

Tree fiber lengths controls properties like strength and smoothness in paper and other wood products. For forest researchers it is of interest to be able to determine the fiber lengths in standing trees. Mo?rling et al. (2003), among others, have developed methods to estimate fiber length distributions in standing trees without damaging them.

Tree fiber lengths controls properties like strength and smoothness in paper and other wood products. For forest researchers it is of interest to be able to determine the fiber lengths in standing trees. Mo?rling et al. (2003), among others, have developed methods to estimate fiber length distributions in standing trees without damaging them.

Titel: Samspelet mellan anva?ndande av icke-moneta?ra belo?ningar och personalomsa?ttning i fo?retag.Niva?: C-uppsats i a?mnet fo?retagsekonomiFo?rfattare: Madelene Hassa och Rebecca NormanHandledare: Stig So?rling och Tomas Ka?llquistDatum: 2015 ? JanuariBakgrund: I dagens konkurrenskraftiga samha?lle har det blivit allt viktigare fo?r fo?retag att ma?na om sina medarbetare och beha?lla kompetens. Detta kan bland annat go?ras med hja?lp av olika typer av belo?ningssystem, varav icke-moneta?ra belo?ningar pa? senare a?r blivit allt vanligare.Syfte: Syftet med studien a?r att skapa fo?rsta?else fo?r samspelet mellan fo?retagsledningars anva?ndande av icke-moneta?ra belo?ningssystem och personalomsa?ttning i fo?retag.Metod: Studien a?r genomfo?rd med en kvalitativ design och en abduktiv ansats. Det empiriska materialet har samlats in via semistrukturerade intervjuer.

Skolverket (2009:5) har i sin alarmerande rapport kommit fram till att resultaten i svensk skola dalar kraftigt. Ma?nga elever na?r inte godka?nda ma?l na?r de la?mnar grundskolan. Anledningen till varfo?r det ser ut sa? a?r sja?lvklart ma?ngfacetterad, men jag funderar pa? om en anledning kan vara att elever idag kanske fa?tt en annan insta?llning till skolga?ng och utbildning.