Catálogo de publicaciones - libros
Bisphosphonates in Medical Practice: Actions: Side Effects: Indications: Strategies
Reiner Bartl Bertha Frisch Emmo von Tresckow Christoph Bartl
Resumen/Descripción – provisto por la editorial
No disponible.
Palabras clave – provistas por la editorial
Internal Medicine; Orthopedics; Gynecology; Surgery
Disponibilidad
Institución detectada | Año de publicación | Navegá | Descargá | Solicitá |
---|---|---|---|---|
No detectada | 2007 | SpringerLink |
Información
Tipo de recurso:
libros
ISBN impreso
978-3-540-69869-2
ISBN electrónico
978-3-540-69870-8
Editor responsable
Springer Nature
País de edición
Reino Unido
Fecha de publicación
2007
Información sobre derechos de publicación
© Springer-Verlag Berlin Heidelberg 2007
Cobertura temática
Tabla de contenidos
The Skeleton
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 1-22
Disorders of Bone
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 23-32
Bisphosphonates
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 33-70
Osteoporotic Syndrome
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 71-97
Glucocorticoid Induced Osteoporosis
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 99-102
Tumor and Chemotherapy Induced Osteoporosis
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 103-108
Transplantation Osteoporosis
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 109-110
Immobilisation Osteoporosis
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 111-113
Pregnancy Associated Osteoporosis
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 115-115
Osteogenesis Imperfecta (OI)
Reiner Bartl; Bertha Frisch; Emmo von Tresckow; Christoph Bartl
We introduce -synchronous relations for a rational number . We show that if a rational relation is both - and ′-synchronous for two different numbers and ′, then it is recognizable. We give a synchronization algorithm for -synchronous transducers. We also prove the closure under boolean operations and composition of -synchronous relations.
Pp. 117-121