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Managing Closed-Loop Supply Chains

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

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Institución detectada Año de publicación Navegá Descargá Solicitá
No detectada 2005 SpringerLink

Información

Tipo de recurso:

libros

ISBN impreso

978-3-540-40698-3

ISBN electrónico

978-3-540-27251-9

Editor responsable

Springer Nature

País de edición

Reino Unido

Fecha de publicación

Información sobre derechos de publicación

© Springer Berlin Heidelberg 2005

Cobertura temática

Tabla de contenidos

Tire recovery: the RetreadCo case

Laurens G. Debo; 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 5 - Repair and replacement closed-loop supply chains | Pp. 119-128

The closed-loop supply chain of service parts: the Whirlpool case

Marc Deneijer; Simme Douwe P. Flapper

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. 129-137

End-of-lease asset recovery: the Océ case

Rob A. Zuidwijk; Erwin A. van der Laan; Leon Hoek

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 6 - End-of-use closed-loop supply chains | Pp. 141-150

Cellular telephone reuse: the ReCellular Inc. case

V. Daniel R. Guide; Kumar Neeraj; Charles Newman; 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 6 - End-of-use closed-loop supply chains | Pp. 151-156

Recovery of car engines: the Mercedes-Benz case

Hans-Martin Driesch; Hans E. van Oyen; Simme Douwe P. Flapper

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 6 - End-of-use closed-loop supply chains | Pp. 157-166

Recovering end-of-life large white goods: the Dutch initiative

René B.M. de Koster; Simme Douwe P. Flapper; Harold R. Krikke; W. Sander Vermeulen

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 7 - End-of-life closed-loop supply chains | Pp. 169-181

End-of-life tire recovery: the Thessaloniki initiative

Sophia Panagiotidou; George Tagaras

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 7 - End-of-life closed-loop supply chains | Pp. 183-193

Future developments in managing closed-loop supply chains

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 8 - Conclusions on closed-loop supply chains | Pp. 197-206