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)
33
Realidad Empresarial N° 14, Diciembre 2022
OPINIÓN
Gestión de Producción en Masa y Gestión
de Producción Lean
R E A L I D A D E M P R E S A R I A L
R E
ISSN 2789-2689 (en línea) - ISSN 2415-5721 (impreso)
gestión sofi sticados; basta contar con herramientas
que permitan analizar qué pasó en el ejercicio fi scal y
por qué sucedió.
Administración Lean
En la actualidad, el ciclo de vida de los productos es
corto y los cambios en los patrones de consumo,
acelerados, provocando que, en ocasiones, se
descarten productos sin haber salido al mercado
porque han dejado de responder a las tendencias de
consumo.
Tal situación obliga a que la coordinación entre el área
comercial, de diseño y producción se realice mediante
equipos concurrentes y que, muchas veces, se
integren con personal que se dedica exclusivamente
al desarrollo de nuevos productos. De ahí que, desde
la fase de diseño, se aprecien cambios de enfoque en
la gestión empresarial, reduciéndose el riesgo de que
la inversión no se pueda recuperar.
Bajo este formato, los procesos de producción
suponen corridas más cortas y economías fi nancieras,
al inmovilizarse menos recursos en materias primas,
productos en proceso y bienes terminados.
La concepción misma del modelo Lean contempla
la posibilidad de detener la producción en caso
de detectarse fallas y corregir oportunamente los
defectos, evitándose así costos elevados de reproceso
y el rechazo de envíos que discrepen de lo acordado.
Se crean condiciones para entregas parciales de
pedidos a los clientes, dentro de los plazos acordados,
en benefi cio de la liquidez de todos los stakeholders
de la cadena de suministros.
Existe, asimismo, estrecha colaboración entre
proveedores, productores y canales de distribución.
A pesar de que no forman parte, necesariamente,
de grupos económicos comunes, suele observarse
una participación accionaria cruzada entre fi rmas
de una misma cadena, fortaleciéndose, mediante
esta acción, el grado de compromiso con el éxito de
los negocios compartidos. En ocasiones incluso se
prestan personal clave entre ellos, a fi n de resolver
problemas en algún eslabón de la cadena. La meta de
coordinación apunta hacia la sincronización, es decir,
hacia justo a tiempo (just-in-time).
La distribución en planta se diseña para evitar
recorridos innecesarios y que la distribución de la carga
de trabajo permita que equipos polivalentes mitiguen
los cuellos de botella y prevean tiempos muertos en
algunas estaciones de trabajo. Se busca eliminar
desperdicios de recursos materiales, fi nancieros y de
tiempo. La idea es optimizar procesos y administrar,
conscientemente, las restricciones existentes, tal
como se explica, de forma muy entretenida, en los
libros de Eliyahu M. Goldratt, como La Meta, por
ejemplo.
Empatar los tiempos ciclo del proceso, los recursos
disponibles y los materiales procesados, en función
de la demanda, expresadas en unidad de tiempo, se
ha convertido en un objetivo de efi cacia; de ahí surge
la defi nición de Takt Time como herramienta para la
distribución de cargas de trabajo y alineación de las
capacidades disponibles.
E n este mismo orden de desarrollos gerenciales,
mediante inteligencia analítica, los sistemas de
información han potenciado la gestión de recursos
materiales para la producción, más allá de las
aplicaciones basadas en la resolución de sistema
de ecuaciones, sujetas a restricciones de recursos,
tiempo y demandas de mercado, como se describe en
el libro La Aguja en el Pajar, siempre de Eliyahu M.
Goldratt, que explica cómo gestionar la Ley de Murphy,
al determinar tamaños mínimos de inventarios para
actividades con capacidades limitadas y forma
parte de procesos clave. Esto mediante diseños tipo:
Tambor, Amortiguador y Cuerda (DBR, por sus siglas
en inglés).
Todos estos elementos han contribuido a que las
empresas respondan rápidamente a cambios en las
tendencias de consumo, controlen mejor sus costos,