Biblioteca Electrónica de Ciencia y Tecnología - Catálogo de publicaciones

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No detectada	2005	SpringerLink

Introduction

Simme Douwe P. Flapper; Jo A.E.E. van Nunen; Luk N. Van Wassenhove

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 1 - Introduction to closed-loop supply chains | Pp. 3-18

doi: 10.1007/3-540-27251-8_2

Reverse logistics in a pharmaceutical company: the Schering case

Ruud H. Teunter; Karl Inderfurth; Stefan Minner; Rainer Kleber

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 2 - Production closed-loop supply chains | Pp. 21-31

doi: 10.1007/3-540-27251-8_3

Reverse logistics in an electronics company: the NEC-Cl case

Roland Geyer; Kumar Neeraj; Luk N. Van Wassenhove

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 2 - Production closed-loop supply chains | Pp. 33-39

doi: 10.1007/3-540-27251-8_4

The chip in crate: the Heineken case

Jan van Dalen; Jo A.E.E. van Nunen; Cyril M. Wilens

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 3 - Distribution closed-loop supply chains | Pp. 43-55

doi: 10.1007/3-540-27251-8_5

Recovery and reuse of maritime containers: the Blue Container Line case

Costas P. Pappis; Nikos P. Rachaniotis; Giannis T. Tsoulfas

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 3 - Distribution closed-loop supply chains | Pp. 57-63

doi: 10.1007/3-540-27251-8_6

Empty container reposition: the port of Rotterdam case

Albert W. Veenstra

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 3 - Distribution closed-loop supply chains | Pp. 65-76

doi: 10.1007/3-540-27251-8_7

Commercial returns of sun-protection products: the L’Oréal France case

Roelof Kuik; Jo A.E.E. van Nunen; Job Coenen

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 4 - Commercial returns closed-loop supply chains | Pp. 79-86

doi: 10.1007/3-540-27251-8_8

Commercial returns of printers: the HP case

Sylvia Davey; V. Daniel R. Guide; Kumar Neeraj; Luk N. Van Wassenhove

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 4 - Commercial returns closed-loop supply chains | Pp. 87-96

doi: 10.1007/3-540-27251-8_9

Commercial returns in a mail order company: the Wehkamp case

René M.B. de Koster; Joost P. Zuidema

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 4 - Commercial returns closed-loop supply chains | Pp. 97-106

doi: 10.1007/3-540-27251-8_10

The repair of electronic equipment: the OMRON case

Roelof Kuik; Jo A.E.E. van Nunen; Jacky Gerrits; Marco H.P. Hogenboom

In this chapter, we conclude the study of stationary solutions and describe several suggestions obtained by this for the dynamics of (3.1), where Ω x2282; Rn is a bounded domain with smooth boundary Ω, a > 0 is a constant, and ν is the outer unit vector on ∂Ω. This system was proposed by Nagai [106] in the context of chemotaxis in mathematical biology. Here, u = u(x, t) and v = v(x, t) stand for the density of cellular slime molds and the concentration of chemical substances secreted by themselves, respectively, at the position x Ω and the time t > 0.

Part 5 - Repair and replacement closed-loop supply chains | Pp. 109-118

Catálogo de publicaciones - libros

Managing Closed-Loop Supply Chains

Simme Douwe P. Flapper ; Jo A.E.E. van Nunen ; Luk N. Van Wassenhove (eds.)

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Economía y negocios

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