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Regulators in each affected country would have to order operators to make their records accessible to selected researchers, who would have to sign legal agreements specifying how the data may be used.
A class of such fourth order operators is also presented.
Recently, another class of hyperbolic second order operators with double characteristics has been considered in [2].
Similar problems for higher order operators were considered in [97, 118].
Other applications such as some models in control theory involve fourth order operators.
Then we derive a maximum principle for fourth order operators with singular terms.
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We now concentrate on second-order operators.
The other matrix elements for the high-order operators k ^ ± 2 are evaluated numerically using Eqs.
Finally, the case of higher-order operators is treated by a quite different approach.
One of the key factors accounting for the utility of the subject is that fractional-order operators are nonlocal in nature in contrast to the integer-order operators and can describe the hereditary properties of many underlying phenomena and processes.
Therefore, it is reasonable and practical to import fractional-order operators into the investigation of stochastic differential systems.
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