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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

Información sobre derechos de publicación

© Springer-Verlag Berlin Heidelberg 2007

Cobertura temática

medicina-clinica

Medicina clínica

salud

Ciencias de la salud

Tabla de contenidos

doi: 10.1007/978-3-540-69870-8_21

Alveolar Bone Loss due to Periodontitis

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. 173-175

doi: 10.1007/978-3-540-69870-8_22

Hypercalcemia

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. 177-182

doi: 10.1007/978-3-540-69870-8_23

Bone Pain

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. 183-187

doi: 10.1007/978-3-540-69870-8_24

Multiple Myeloma

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. 189-198

doi: 10.1007/978-3-540-69870-8_25

Bone Metastases

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. 199-208

doi: 10.1007/978-3-540-69870-8_26

Skeletal Metastases of Breast Cancer

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. 209-213

doi: 10.1007/978-3-540-69870-8_27

Other Carcinomas with Osteotropic Metastases

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. 215-219

doi: 10.1007/978-3-540-69870-8_28

Bisphosphonates from A-Z

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. 221-228

doi: 10.1007/978-3-540-69870-8_29

Summary and Perspectives

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. 229-233

doi: 10.1007/978-3-540-69870-8_30

Literature Survey

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. 235-258