Browsing by Subject "Product Of Distributions"

Now showing items 1-3 of 3

On the non-commutative neutrix product of the distributions x(+)(-r) ln(p) x(+) and x(+)(mu)ln(q) x(+)

Fisher, Brian; Taş, Kenan (Taylor&Francis LTD, 2006-07)

Let f and g be distributions and g(n) = (g*delta(n))(x), where delta(n)(x ) is a certain sequence converging to the Dirac delta-function. The non-commutative neutrix product f o g of f and g is defined to be the neutrix ...
On the non-commutative neutrix product of the distributions x(+)(lambda) and x(+)(mu)

Fisher, Brian; Taş, Kenan (Springer Heidelberg, 2006-11)

Let f and g be distributions and let g(n) = (g * delta(n))(x), where delta(n)(x) is a certain sequence converging to the Dirac delta function. The non-commutative neutrix product f circle g of f and g is defined to be the ...
On the Non-Commutative Neutrix Product of the Distributions xλ + and xμ +

Fisher, Brian; Taş, Kenan (Springer Science & Business Media B.V., 2006-10)

Let f and g be distributions and let gn = (g ∗ δn)(x), where δn(x) is a certain sequence converging to the Dirac delta function. The non-commutative neutrix product f ◦g of f and g is defined to be the limit of the sequence ...

Now showing items 1-3 of 3

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