KTC

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KTCKyoto Tool Co., Ltd. (Japan)
KTCKingston Technology Company (Fountain Valley, CA)
KTCKatherine Town Council (Australia)
KTCKentucky Transportation Cabinet
KTCKentucky Transportation Center
KTCKubota Tractor Corporation (Torrance, CA)
KTCKatrineholms Tekniska College (Sweden)
KTCKettleman City (Amtrak station code; Kettleman City, CA)
KTCKnoxville Track Club
KTCKosovo Transitional Council
KTCKansas Trails Council (Topeka, KS)
KTCKadamba Transport Corporation (Goa, India)
KTCKey Tronic Corporation (Spokane, WA)
KTCKornreich Technology Center (Albertson, NY)
KTCK Technology Corporation (Pennsylvania)
KTCKiss the Cook
KTCKey Translation Center (cryptography)
KTCKrusty the Clown (The Simpsons)
KTCKick the Can (gaming, Quake)
KTCKuhn-Tucker Conditions
KTCKenwood Towne Centre (Cincinnati, Ohio)
KTCKill The Cat
KTCKarachi Transport Corporation (Pakistan)
KTCKorean Tom Cruise (slang)
KTCKiller T Cells
KTCKnees to Chest (therapeutic exercise)
KTCKangguan viewTech Center (China)
KTCKrigterminalcentral (Swedish: War Terminal Central; Joint Command Center for the Swedish Air Force)
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References in periodicals archive ?
It then follows immediately from the Kuhn-Tucker conditions that if gas is consumed in Mexico, the Little-Mirrlees rule is optimal.
The reason why the shadow price of nonassociated gas reserves is not the appropriate price follows directly from the Kuhn-Tucker conditions. If Mexico is producing nonassociated gas, [G.sub.3] > 0, then the Kuhn-Tucker condition for the production of nonassociated gas given by (3.5) must hold as a equality and
Aggregating the Kuhn-Tucker conditions given in (12) over n individuals forms a downward-sloping boundary at G ng(t).
The Kuhn-Tucker conditions given in (13) form a lower horizontal boundary at nt = [MC.sub.G].
Kuhn-Tucker conditions provide bounds on the equilibrium values.
If all potential upper and lower bounds on the optimal values of the choice variables, [Mathematical Expression Omitted], are inactive, then the Kuhn-Tucker conditions are:
Mititelu: Kuhn-Tucker conditions and duality for multiobjective fractional programs with n-set functions, 123-132, in "The 7-th Balkan Conf.
[4] M.A.Hanson: On sufficiency of the Kuhn-Tucker conditions, J.