Erkki-Sven Tüür: Igavik

Page 1

Nr. 12005 R


ERKKI-SVEN TÜÜR

Igavik

Score .

Unter der Nr. 12005 R in die Edition Peters aufgenommen

EIGENTUM DES VERLEGERS ALLE RECHTE VORBEHALTEN ALL RIGHTS RESERVED

HENRY LITOLFF’S VERLAG / C. F. PETERS FRANKFURT/M. LEIPZIG LONDON NEW YORK


in memorian Lennart Meri

Igavik

The score sounds as written Text: Doris Kareva 1 q = 63    Flauto I  

Flauto II

Clarinetto in Bb

Clarinetto basso in Bb

Fagotto

Timpani

 

 

 

Erkki-Sven Tüür (*1959)

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

  

 

 

 

 

 

 

 

   

mp

  





pp

 

 

 

 

  

 

 

 

 

Tenore I

   

 

 

 

 

Tenore II

  

 

 

 

 

 



   



   

Perc.

Vibrafono

Bassi I

 

f



ff

Siis

 Bassi II  

Violini II

Viole

Violoncelli



saab

 

e - lu

i - ga - vi - kuks

     

i - ga - vi - kuks

kui

kui

on

on

ä - ra

ä - ra

min - dud p

min - dud

  

 

 

  

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 ord.   

 

 ord.   

 

 

 ord.   

 

 

ff

Contrabbassi

   ff

Nr. 12005 R

e - lu

p

  

  div. 

Litolff / Peters

saab

 

ff

Siis

Violini I



     

2/07

 

s.p.

s.p.

 

 

 32720

   

 

 

f

f

f

© 2007 by Henry Liolff 's Verlag


2

A 9   Fl.I   Fl.II

Cl.

Cl. b.

Fag.

Timp.

 

 

 

 

 

 

 

 

 

 

 

  

 

 

 

    mf

 p

  

f

 

 

 

  

 

 

T.I

   

 

 

T.II

  

 

 

Perc.

Vib.

B.I

    f

 

        

Siis

saab

e - lu

 

        

 B.II    f

Siis

A   V-ni I   V-ni II

Vle

saab

e - lu

kui

on



kui

on

  ä - ra

  ä - ra

  min - dud p

  

  

min - dud

 

 

 

 

 

 

 

 div.  

 

mf

 

  s.p.   Cb.

i - ga - vi - kuks

  s.p.  Vc.

i - ga - vi - kuks

p

mf

  s.p.   mf

Litolff / Peters

 

 

 

     

  

  

  

 

 

div.

ord.

  

  

ord.

ord.

  32720

 

f

 

ord.

  

 

f

  

   

f

 

f

 

f

f

f

f

 f

 f

p


3

B  Fl.I  16

Fl.II

Cl.

 

Cl. b.

 



                                

p

Fag.

3





p

5 3

      

6

5

7

6

7

                         

 

Perc.

Vib.



T.I

  

T.II

 

Timp.

p

 

B.I

B.II



B  V-ni I   

bi

puu



s.p.

-

bi

puu

 -

-

de,

lä - bi

tuu

de,

lä - bi

-

tuu

-



le

kuu



le

kuu

 

 Te

-

-

-

len

-

-

-

len



Te

p

Vle

  Vc.

p

V-ni II

-

 

s.p.

p

s.p.

p

s.p.

 p

 s.p.  Cb.

p

 s.p.   p

Litolff / Peters

32720

 -

ma

-

ma


4 19

C  

 

 

 

 

 Fl.I 

 

Fl.II

Cl.

   

Cl. b.

f

Fag.

5

5

5

5



 

 

  

T.I

    

 

B.I

kut f

kut

-

7

3 5 6 7                                          

p

 

 

 

 

 

 

         

set.





   

set.

       

div. in 3

 

p



Lä - bi p

puu - de, lä- bi tuu - le

kuu

-

Lä - bi p

puu - de, lä- bi tuu - le

kuu

-



          

pp

          Lä - bi

              pp             pp             pp             pp             pp           pp          pp ord.       

div. in 3

puu - de, lä- bi tuu - le



kuu

-

 

len

Te

-

ma

len

Te

-

ma



 

len

Te

C   

  

  

  

  

  

  

 

 

ord.

  

  

 

 

ord.

  

 

  

 

  

 

 

unis.

 

unis.

6

 

Cb.

5

 

Vc.

3

 

Vle

                                          

  

V-ni II

                                    

 

div. in 4

V-ni I

7

    -

6

            p     

  f  

T.II

B.II

p

5

mf

Perc.

Vib.



   

p

f

Timp.

3

pp

  pp

ord.



pp Litolff / Peters

pp

ord.

32720

-

 

ma


26

 Fl.I 

Fl.II

Cl.

5

         

f

           

Cl. b.

f

Fag.

Timp.

5 5

5 5

 f

  

 

Perc.

f

 Vib.   

T.I

  

B.I

B.II

   kut f  

T.II

 -

kut f

-

kut

-

-

-

-

 

p

 

 

 

  

 

  

 

 

 

 

 

 

 

 

 



 



 







mp

mp

mp

 

 

    

   



   

 



nen

tu - le

   

kuu



-

-

nen

tu - le

kuu

-

-

 

nen

   

 

tu - le

kuu

-

f

  

 

 

 

 

f

f

 32720

f

ma

 

ma

p

 

 unis.  



 

  

 p

f

f

 

f

 unis. 

-

ma

 

 

Litolff / Peters

  

 

p

f

f

 

p

f

 

 

 



  

 

5

p

  

 

p

        

f

f

p

mp

   

        

 





-

5

  

 

mp



-

  

 

 

Tun

 

 



mp

 

-

Tun

D

 

 

 

 

 

 

 

ff

f



div.

    

ff

 

 

mp

 

 

         

ff



 

Tun

mp

 

 

mp

 

Cb.

  

 

set.

 

Vc.

set.

 

Vle

 

5

div. in 3

V-ni II

set.

   V-ni I

 

 

  

 

 

 

 

mp

f

5

 

D

  p


6 32

 Fl.I 

                                                  

                                                  

Fl.II

6

Cl.

5

7

5

f

Cl. b.

f

Fag.

Timp.

T.I

 

 

5

         



  

hin

p

  -

-

 

B.I





p

   hin

T.II

B.II

5

7

 

Perc.

Vib.

6

-

-

hin

-

-

 



gust,

tum

 



gust,

tum

 

 

gust,

-

-

-

-

 tum

 

 

-

-



   

ma

ve - re- tuk - set.



   

ma

ve - re- tuk - set.



   

ma

ve - re- tuk - set.

div. in 4

 

  

 

 

p



p

V-ni I

V-ni II

Vle

Cb.

Litolff / Peters

p

p pizz. f

  

             

unis.

p

pizz.



pizz. f pizz.







           





    



p

p

p

f 32720



           

f

Vc.

        


E

       Fl.I  36

 

p

  

Cl. b.

Fag.

p

     

Cl.

          

             

p

Fl.II

     

5

3

7

6

3

  

3

 

3

6 5                            5

p

  p

B.II

-

Tun

-

  

E    V-ni I

-

-

-

-

Vc.

Cb.

nen

tu - le



nen



mf

 

tu - le

nen

tu - le

 

nen

tu - le



  

-

kuu



-

kuu

-

  kuu





-



   3      3 mf 3  mf      

 

kuu

 

 



ma

 

hin - gust, mf

ma

hin - gust, mf

 

ma

 

ma

      

hin - gust, mf

   

  

mf

3

 

mf arco 3

3

3       mf arco 3

     div. in 3

mf arco

      mf

3

    mf

   div.

3

mf arco

    mf

 arco   mf arco

   mf

32720

3

       

mf

div. in 3 arco 3

  

                



ve- re- tuk- set.

tum - ma

ve- re- tuk- set.

tum - ma

ve- re- tuk- set.

tum - ma

ve- re- tuk- set.

           

       

           

3

 

 

hin - gust,

 

mf

           3 mf 3 3            3



 

  

         

3



tum - ma

div. in 3

Litolff / Peters

mf

 

           

   

Vle

 

 

 

V-ni II

 

 

 



Tun p

 p  T.I   Tun

B.I

 

-

 

-

 

           



-

   

Vib.

   Tun p  

 

 

T.II

 

-

 

-

Perc.

-

 

p

 

 

Timp.

 

   

 

   

  

     

  

 

 

 

  

 

  

 

  

 

 

 

 

 

 

            pizz.

            pizz.

pizz.            

 


8

 

41

 Fl.I 

Fl.II

Cl.

 

Cl. b.

Fag.

Timp.

  

  

  T.I    T.II     B.II

 

  

  

 



        f   

 

f

       

 

     

 

f

f

  

  

         

f



 

      

 



f

e

 

-

lu

Siis f

saab

e

 

-

lu

Siis

saab

e

-

lu

F  

 

  

 

      

  

 

  

 

  

     

f

   

f

  

unis.

f



 

  

      



 

f

32720



 



 

     f



unis. arco

  

f



 



lu

     

 

saab



  

-

Siis f

 

 

e

 

  

saab

 



   

  

Siis f

 



6

 



6

     



 

6

 

f

 

          

 

 

 

6

 



 

 

Litolff / Peters

 

 

 

f



                                  

ff

 

 

   

 

Cb.

 

 

 

 

 

Vc.

 

 

     



        

   

ff

F  

  Vle



  

    

V-ni II

       V-ni I

  

ff

 

B.I

 

    Vib.  

 

  

Perc.

 

 

 



f

f




45

 Fl.I 

         f

     

 

Fl.II

   

 

  

Cl. b.

6        

5

  

5

Fag.

Timp.

  

     

3

 

9

 

f

             

Cl.

    

 

  

3

 

3

 

Mark Tree



Perc.

Vib.

T.I

    i    i

T.II

i

-

-

ga

-

ga

-

ga

-

-

vi

-

vi

 -

-

vi

kuks,

 -

-

 -

-

kuks,

 

 



   

kui

on

eest

need

 





   

kui

on

eest

need



kui

on

eest





kui

on

eest



kuks,

 -

kuks,

 -

vi

  i

ga



 

B.I

B.II

-

 





f

    need

   

need

 

V-ni I

V-ni II

 

Vle





 

 

                                        

3

Vc.

Cb.

  



 

Litolff / Peters

6

6

6

6







   







   

32720


10 48

 Fl.I 

Fl.II

 

  

  



      

   Fag.     

         

Cl. b.

f

f

Timp.

Vib.

 

 



Cymbal

 

    p

       

         uk - sed        uk - sed

T.II

     

B.I

 

 

 

    

 

 

 

 

ff

    

        Siis saab e - lu

 

       

 

  

  

 

  

  

Siis saab e - lu

      

f



 

      

        

 unis.  

      

       

 

     

       

 unis. 

     

        

 

   

div. in 2

f

f

div.

Vle

     

      

 



   i - ga - vi

-

   i - ga - vi

-

 

kuks,

kui on



-

 

kui on

-

  

kuks,

kui on



i - ga - vi

   

kuks,



i - ga - vi

   

 

kuks,

kui on

3 5 6 6  unis.                                            

       

f

G

     

Litolff / Peters

Siis saab e - lu

V-ni I

   Cb.    

 

Siis saab e - lu

in 2  div.      

Vc.

uk - sed

V-ni II

 

uk - sed

B.II

 

 

f

T.I

ff

 

ff

 

Perc.

ff

 

               

Cl.

G   

 3

3

6

                             

 

 

 3

3

     

      

 

 





 

arco  

 





 

32720


55

 Fl.I 

 

 

 

 

 

 

 

 

ff

Cymbal



 

 

 

 

 

   

    eest

uk

   

   eest

need

 

   

 

-

need

-

-

-

   uk

-

-

  

sed

sed

V-ni I

 V-ni II

3

 

3

3

   

 

6

7

                                           



        3

3

 div.                   

 

      

 

6

3

3

ff

3

ff

  

div.

7

6

Vle

 

   

  

  

   

  

 32720

 

ff

6

ff

Litolff / Peters

 

ff

3

3

 

                                                              3 3 3

ff

sed

6 6  div.           3 7 3 3                                                      3 3 ff

p

sed



  uk

-

uk

   

eest

-

 

need

 

  

need

eest

Cb.

ff

 

B.I

Vc.

ff

 

 

T.II

B.II

Perc.

T.I

Cl. b.

Vib.

Cl.

Timp.

Fl.II

Fag.

11

     3

 

 

ff

 


12

H  

 

 

 

 

 

 

  

 

   

  

 

 

  

 

  T.I   

        

  

 

61

  Fl.I   Fl.II

Cl.

Cl. b.

Fag.

Timp.

Perc.

Vib.

T.II

B.I

B.II

  

p

3

6

5

                        p  p

Siis saab e - lu

    p

 

i - ga - vi -

   

 

 



          3

3

kuks,

Siis saab e - lu

    

e - lu

i - ga - vi - kuks,

p

  

Siis

saab

e - lu

i - ga

 Siis

    -

vi

V-ni II

Vle

Vc.

Cb.

saab

i

-

 

 -

   

ga - vi - kuks,

        e - lu i - ga - vi - kuks,

 

 

 

 

 

 

 

 

 

 

 

 

  

 

32720

 i -

Litolff / Peters

    

i

3

ga - vi - kuks,

H  

  

 

   

e - lu i - ga - vi - kuks,

kuks, p



        

 -

6

     

i - ga - vi- kuks,

Siis saab

V-ni I

        

 

Siis saab


13

I

67

 Fl.I 

Fl.II

Cl.

 

Cl. b.

Fag.

Timp.

Perc.

Vib.

T.I



    

 

  

 

ga

i

vi- kuks,

i

B.II

i

V-ni II

Vle

-

ga

-

 -

ga

   -

-

 

 

ga - vi kuks,

vi

-

  

vi

-

e - lu

i

 

Siis

saab

e

unis.

        



I

 

 

Vc.



pp

Cb.

Litolff / Peters

-

kuks,

 -

lu

                    

3



  



3

       



pp

ga - vi









6

 

3

pp

-



kuks,

kuks,

unis.

unis.



  

Siis saab

pp

Siis saab e - lu i - ga - vi - kuks,

  



  

 V-ni I 

          

i - ga - vi- kuks,

  

B.I

3

   

T.II

 





pp 32720

3

            3


14 74

 Fl.I 

Fl.II

Cl.

 

Perc.

Vib.



Cl. b.

Fag.

Timp.

T.I

   

Siis

i

saab

e



 

lu

i - ga

-

 

Vle

 -

-

 

ga

-

-

Litolff / Peters

vi

-

-

vi - kuks,

 

saab

e -



lu

i

 

 -

ga

-

vi

-

Siis

saab





e -

lu

i

 



 -

ga

 -

vi

 -

i -

i -

ga - vi- kuks,

   



kuks,

               6

               

  

6

   

kuks,

kuks,

   

ga - vi- kuks,

 



i -

3

                            

3

6

                         

6



3



6



 

3

-



 

Vc.

   

Siis

 

V-ni II

Cb.

 

B.I

V-ni I



  

T.II

B.II



       

3

6

3

 32720

                  3


15 77

 Fl.I 

Fl.II

Cl.

Cl. b.

Fag.

 

p

Timp.

 

 

  

 

  

f

   

i



-

ga

-

vi - kuks...

 i



i

  

-

ga



-

-

-

ga

-

-



Vc.

     f 

 

p

-

kuks...

 

 

 

 

 

 

  

 

  

 

  

 

  

 

  

 

  

 

 

div.

 ff

ff

div.

mf

 

kuks...

ff

 

mf

   

3

V-ni II

Vle

-

p

6

Cymbal

ga - vi - kuks...

  

vi

    

-

  

V-ni I

  

vi



i

 

vi - kuks,

 

B.I

   

mf



 

   

  

mf

 

ff

 

   

  T.I    T.II   ga

B.II

mf

 

ff

 

Tamtam

Perc.

Vib.

 

p

 ff

                  

6







ff

ff

Cb.

 

Litolff / Peters



  

 32720

ff

   


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