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200 1 $aMedical economy during the middle ages$ea contribution to the history of european morals, from the time of the roman empire to the close of the fourteenth century$fby George F. Fort$gwith an introduction by Morris H. Saffron
210   $aNew York$cAugustus M. Kelley$d1970
215   $aXII, 488 p.$d23 cm.
225 2 $aMedicina classica
410  0$12001$aMedicina classica
454  1$12001
461  1$1001-------$12001
606 0 $aMedicina$zMedioevo
676   $a610.9021
700  1$aFORT,$bGeorge F.$0593183
702  1$aSAFFRON,$bMorris H.
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181   $ctxt
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200 10$aGeodesics and ends in certain surfaces without conjugate points /$fPatrick Eberlein
210  1$aProvidence :$cAmerican Mathematical Society,$d[1978]
210  4$dİ1978
215   $a1 online resource (116 p.)
225 1 $aMemoirs of the American Mathematical Society ;$vnumber 199
300   $a"Volume 13, issue 2 ... (first of 2 numbers)."
311   $a0-8218-2199-7 
320   $aBibliography: pages 110-111.
327   $a""TABLE OF CONTENTS""; ""INTRODUCTION""; ""CHAPTER 1 PRELIMINARIES""; ""1. Definitions""; ""2. Isometries and limit sets""; ""3. Fundamental domains""; ""CHAPTER 2 FURTHER PROPERTIES OF UNIFORM VISIBILITY MANIFOLDS""; ""1. Busemann functions and horospheres""; ""2. Classification of isometries""; ""3. Classification of limit sets""; ""CHAPTER 3 PARABOLIC GEODESICS""; ""CHAPTER 4 THE ENDS OF M""; ""1. Definition of parabolic and expanding ends""; ""2. Asymptotes in finitely connected surfaces""; ""3. A characterization of parabolic geodesies""
327   $a""4. Total curvatures of neighborhoods of parabolic and expanding ends""""5. Structure of the divergent geodesies associated to an end""; ""CHAPTER 5 SEPARATING GEODESICS OF M""; ""1. Definition of separating geodesies""; ""2. The case of an infinite cyclic fundamental group""; ""3. The two components of the complement of a separating geodesic""; ""4. Further properties of separating geodesies""; ""5. Riemannian collared neighborhoods of expanding ends""; ""CHAPTER 6 THE SETS M[sub(0)] AND M*[sub(0)]""; ""1. Totally convex sets""
327   $a""2. Construction of the smallest closed totally convex set M[sub(0)]""""3. Criteria for M[sub(0)] to be compact""; ""4. The compact deformation retract M*[sub(0)]""; ""REFERENCES""
410  0$aMemoirs of the American Mathematical Society ;$vno. 199.
606   $aGeometry, Differential
606   $aRiemann surfaces
606   $aManifolds (Mathematics)
606   $aGeodesics (Mathematics)
615  0$aGeometry, Differential.
615  0$aRiemann surfaces.
615  0$aManifolds (Mathematics)
615  0$aGeodesics (Mathematics)
676   $a516/.36
700   $aEberlein$b Patrick$f1944-$01639837
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910829186703321
996   $aGeodesics and ends in certain surfaces without conjugate points$93983074
997   $aUNINA