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Core competence businesses, according to Mead, build into their business plans a series of functional capabilities that are too modest to survive in the competitive market but too potent to survive through a process of acquisition by an upstart competitor. Core competence businesses are complex endeavors that require a long period to build. The key features of core competence businesses are that they: compete for a share of a differentiated market and maintain a competitive advantage, relative to other businesses in the industry, in the long run because they have built unique capabilities relative to other businesses in the industry


Developing competitive advantage through the core competencies is not straightforward. The value of traditional industries has often been eroded through successful imitation and competition from new entrants. In response, firms have sought to differentiate their products, their services and their organizational structures through the development of core competencies.


Core competencies are fundamentally different from markets. They are precisely the components of a firm that are not out-competed by new entrants, nor are they captured by substituting markets. They are the assets that are most valuable, almost to the exclusion of everything else, to a firm's performance. They are believed to be important to customers, employees and stakeholders.


Core competence businesses use the core competencies as the sole source of competitive advantage. They do not imitate technology based on incurable needs. They do not imitate technology based on reducing costs. Instead they substitute technology that is complementary to the core competency. They do not imitate technology based on scale effects. They do not imitate technology based on economies of scale. They imitate technology that complements the core competency.


El anlisis de Fourier surgi a partir del intento de ste matemtico francs por hallar la solucin a un problema prctico, la conduccin del calor en un anilo de hierro. Demostr que se puede obtener una funcin discontinua a partir de la suma de funciones continus. Esta tesis fue defendida por Fourier ante la Academia Francesa, lo que motiv severas objeciones de los matemticos ms importantes de su poca como Lagrange, Laplace, etc. d2c66b5586






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