the prime number theorem for rankin-selberg l
... if π is not equivalent to π 0 . In fact, when π and π 0 are not twisted equivalent, i.e., when π 6 ∼ = π 0 ⊗αit for any t ∈ R, where α(g) = | det(g)|, (2.1) was proved in [15]. In the remaining case when m = m 0 and π ∼ = π 0 ⊗ αiτ0 for some non-zero τ0 ∈ R, (2.1) was established in [16]. It is a fa ...
... if π is not equivalent to π 0 . In fact, when π and π 0 are not twisted equivalent, i.e., when π 6 ∼ = π 0 ⊗αit for any t ∈ R, where α(g) = | det(g)|, (2.1) was proved in [15]. In the remaining case when m = m 0 and π ∼ = π 0 ⊗ αiτ0 for some non-zero τ0 ∈ R, (2.1) was established in [16]. It is a fa ...
x - Cinvestav
... Extended Euclidean Algorithm A constructive version of THM2 which gives s and t will give explicit inverses. This is what the extended Euclidean algorithm does. The extended Euclidean algorithm works the same as the regular Euclidean algorithm except that we keep track of more details –namely the q ...
... Extended Euclidean Algorithm A constructive version of THM2 which gives s and t will give explicit inverses. This is what the extended Euclidean algorithm does. The extended Euclidean algorithm works the same as the regular Euclidean algorithm except that we keep track of more details –namely the q ...
Aalborg Universitet Trigonometric quasi-greedy bases for Lp(T;w) Nielsen, Morten
... enk (t) 1/p w(t) enk (t) k∈N and w(t)1/p k∈N form a bi-orthogonal Schauder basis system in Lp (T) whenever w ∈ Ap (T). 3. Trigonometric quasi-greedy bases for Lp (T; w) Proposition 2.3 tells us that T is a Schauder basis for Lp (T; w) if and only if w ∈ Ap (T). In this section we prove the main resu ...
... enk (t) 1/p w(t) enk (t) k∈N and w(t)1/p k∈N form a bi-orthogonal Schauder basis system in Lp (T) whenever w ∈ Ap (T). 3. Trigonometric quasi-greedy bases for Lp (T; w) Proposition 2.3 tells us that T is a Schauder basis for Lp (T; w) if and only if w ∈ Ap (T). In this section we prove the main resu ...
![[hal-00137158, v1] Well known theorems on triangular systems and](http://s1.studyres.com/store/data/015177460_1-823a690e284005713c70fc9e95ccaaf8-300x300.png)
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... the language L is in the class RP . We define ZPP = RP ∩ coRP . Another, maybe more intuitive, way to define randomized classes is to consider randomized Turing machines. A randomized TM is essentially a nondeterministic TM; we define a probability measure on the set of possible computation paths su ...
... the language L is in the class RP . We define ZPP = RP ∩ coRP . Another, maybe more intuitive, way to define randomized classes is to consider randomized Turing machines. A randomized TM is essentially a nondeterministic TM; we define a probability measure on the set of possible computation paths su ...
