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1.
Branje otroških knjig staršev otrokom v predšolskem obdobju : diplomska naloga
Natalija Brnabić, 2021, undergraduate thesis

Keywords: družinsko branje, starši, otrok, knjiga, besedni zaklad
Published in RUP: 19.05.2021; Views: 1348; Downloads: 55
.pdf Full text (698,25 KB)

2.
Mladinska pisateljica Ida Mlakar in branje njenih del v vrtcu : diplomska naloga
Marjeta Obid, 2012, undergraduate thesis

Keywords: Ida Mlakar, sodobna pravljica, Bibi in Gusti, identifikacija, besedni zaklad
Published in RUP: 23.07.2020; Views: 1190; Downloads: 69
.pdf Full text (1,48 MB)

3.
Interakcija z umetninami z uporabo tehnologije dopolnjene resničnosti
Boštjan Čotar, Matjaž Kljun, Klen Čopič Pucihar, 2019, published scientific conference contribution

Keywords: dopolnjena resničnost, umetnine, igrifikacija, lov na zaklad
Published in RUP: 11.02.2020; Views: 1357; Downloads: 73
.pdf Full text (21,93 MB)
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4.
5.
Maps on self-adjoint operators preserving numerical range of products up to a factor
Kan He, Jin Chuan Hou, Gregor Dolinar, Bojan Kuzma, 2011, original scientific article

Abstract: Let ▫$H$▫ be a complex Hilbert space and ▫${mathscr{S}}_a(H)$▫ the space of all self adjoint operators on ▫$H$▫. ▫$Phi colon {mathscr{S}}_a(H) to {mathscr{S}}_a(H)$▫ is a surjective map. For ▫$xi, eta in mathbb{C} setminus {1}$▫, then ▫$Phi$▫ satisfies that ▫$$W(AB - xi BA) = W(Phi(A)Phi(B) - etaPhi(B)phi(A))$$▫ for all ▫$A,B in {mathscr{S}}_a(H)$▫ if and only if there exists a unitary operator or con-unitary operator ▫$U$▫ such that ▫$Phi(A) = UAU^ast$▫ for all ▫$A in {mathscr{S}}_a(H)$▫ or ▫$Phi(A) = -UAU^ast$▫ for all ▫$A in {mathscr{S}}_a(H)$▫.
Keywords: matematika, teorija operatorjev, numerični zaklad, ohranjevalci
Published in RUP: 03.04.2017; Views: 2344; Downloads: 32
URL Link to full text

6.
Bralna značka v prvem razredu osnovne šole : diplomsko delo
Vlasta Kukovec, 2014, undergraduate thesis

Keywords: bralna značka, motivacija, besedni zaklad, priporočilni seznam, eko bralna značka
Published in RUP: 10.07.2015; Views: 3849; Downloads: 126
.pdf Full text (471,86 KB)

7.
Tracial numerical ranges and linear dependence of operators
Bojan Kuzma, Chi-Kwong Li, Leiba Rodman, 2011, original scientific article

Abstract: Pokazano je, da lahko linearno odvisnost dveh operatorjev na Hilbertovem prostoru preverimo s pomočjo identičnosti v modulu dane sesquilinearne oz. kvadratične forme, pridružene operatorjema. Forme so bazirane na posplošenih numeričnih zakladih.
Keywords: matematika, linearna algebra, teorija operatorjev, Hilbertov prostor, linearni operatorji, linearna odvisnost, posplošen numerični zaklad
Published in RUP: 15.10.2013; Views: 3798; Downloads: 230
URL Link to full text

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