Bøger af Gheorghe Munteanu

Bine äi venit în universul deliciilor dulci, al¿turi de cartea "Delicii Dulci" semnat¿ de Gheorghe Munteanu. Aceast¿ carte reprezint¿ o c¿l¿torie fascinant¿ în lumea artei cofet¿riei, dezv¿luind secretele preg¿tirii celor mai tentante torturi ¿i pr¿jituri.Gheorghe Munteanu, un expert în arta cofet¿riei, v¿ va ghida prin procesul de creare a unor deserturi excep¿ionale. Ve¿i descoperi tehnicile de fr¿mântare, coacere ¿i decorare care transform¿ simpla pr¿jitur¿ într-o oper¿ de art¿ culinar¿.Cartea "Delicii Dulci" nu se opre¿te doar la re¿etele clasice de pr¿jituri; ea v¿ încurajeaz¿ s¿ exploräi noile arome, texturi ¿i combinäii care v¿ vor bucura sim¿urile. De la torturile cu ciocolat¿ bogate pân¿ la pr¿jiturile delicate cu fructe proaspete, ve¿i avea la îndemân¿ re¿ete pentru orice ocazie.Indiferent dac¿ sunte¿i un cofetar pasionat sau un încep¿tor în arta cofet¿riei, aceast¿ carte v¿ va inspira s¿ creäi deserturi de neuitat. Ve¿i g¿si sfaturi utile ¿i trucuri pentru a v¿ perfec¿iona abilit¿¿ile în buc¿t¿rie ¿i pentru a impresiona pe toat¿ lumea cu deliciile dumneavoastr¿.Cu "Delicii Dulci", ve¿i descoperi bucuria de a crea pr¿jituri ¿i torturi care vor face din fiecare zi o s¿rb¿toare dulce.

From a historical point of view, the theory we submit to the present study has its origins in the famous dissertation of P. Finsler from 1918 ([Fi]). In a the classical notion also conventional classification, Finsler geometry has besides a number of generalizations, which use the same work technique and which can be considered self-geometries: Lagrange and Hamilton spaces. Finsler geometry had a period of incubation long enough, so that few math- ematicians (E. Cartan, L. Berwald, S.S. Chem, H. Rund) had the patience to penetrate into a universe of tensors, which made them compare it to a jungle. To aU of us, who study nowadays Finsler geometry, it is obvious that the qualitative leap was made in the 1970's by the crystallization of the nonlinear connection notion (a notion which is almost as old as Finsler space, [SZ4]) and by work-skills into its adapted frame fields. The results obtained by M. Matsumoto (coUected later, in 1986, in a monograph, [Ma3]) aroused interest not only in Japan, but also in other countries such as Romania, Hungary, Canada and the USA, where schools of Finsler geometry are founded and are presently widely recognized.

From a historical point of view, the theory we submit to the present study has its origins in the famous dissertation of P. Finsler from 1918 ([Fi]). In a the classical notion also conventional classification, Finsler geometry has besides a number of generalizations, which use the same work technique and which can be considered self-geometries: Lagrange and Hamilton spaces. Finsler geometry had a period of incubation long enough, so that few math­ ematicians (E. Cartan, L. Berwald, S.S. Chem, H. Rund) had the patience to penetrate into a universe of tensors, which made them compare it to a jungle. To aU of us, who study nowadays Finsler geometry, it is obvious that the qualitative leap was made in the 1970's by the crystallization of the nonlinear connection notion (a notion which is almost as old as Finsler space, [SZ4]) and by work-skills into its adapted frame fields. The results obtained by M. Matsumoto (coUected later, in 1986, in a monograph, [Ma3]) aroused interest not only in Japan, but also in other countries such as Romania, Hungary, Canada and the USA, where schools of Finsler geometry are founded and are presently widely recognized.