the Theorem of existence of mutual influence of innovations
Let there are two innovative products and? And ujв structure of portfolio U, ready to start on market E and for which it is executed M? ∩ Mj ≠ 0, where E - theoretically possible sales volumes of a product, M?, Mj∈Е - predicted sales volumes of products and? And and: disregarding mutual influence.
Then degree of influence of one innovative product and? On other and: it is possible to express through factor and?::t J
Where f (t) - function of sales of a product;
- Actual sales volume of a product;
! - time moment when the product has been introduced from the market
- Predicted sales volumes of products and? And uj-disregarding
Mutual influence by time moment t;
> °.
Nonempty crossing mnozhestvjavljaetsja the necessary
Condition that expression (2.9) became fair.
The algorithm of complete search of variants will allow to define a sufficient condition mutual influences (table 2.3). In total probably eight variants of mutual influence of innovative products against each other. We will enter following designations:
Having substituted significance of the formula (2.10) in the formula (2.11), we will receive following expression:
First eight variants will designate mutual influence. The ninth variant is indicated according to algorithm of complete search, however the necessary condition in that case is not satisfied.
If aij 1 two innovative products make against each other positive impact. If aij - = 1 it is possible to speak about the mixed influence (see cases 6, 7 and 8 of table 2.3) or about absence of mutual influence (see the case 9 of table 2.3).
Then current factor of interaction at the moment of time T we name
MU and Mjy - a predicted sales volume of products and? And without mutual influence by time moment!.
Table 2.3 - the Direction of influence of innovative products against each other
2.2.2
More on topic the Theorem of existence of mutual influence of innovations:
- the Consequence of the theorem of existence of mutual influence of innovations
- Chapter 2 Mutual influence of innovations in the course of their distribution
- TSvetkova Hope Andreevna. MODELS And the MANAGEMENT METHOD PROCESS of DISTRIBUTION of INNOVATIONS With allowance for THEIR MUTUAL INFLUENCE In SOCIAL AND ECONOMIC SYSTEMS. The DISSERTATION on competition of a scientific degree of a Cand.Tech.Sci. St.-Petersburg - 2018, 2018
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