In Flight 787

In-Flight 787 A Fanfare for Brass Ensemble

ANDREW BOSS 2016 Written for Jerry Junkin and the 2017 College Band Directors National Association Conference Tour

Written for Jerry Junkin and the 2017 College Band Directors National Association Conference Tour

In-Flight 787 A Fanfare for Brass Ensemble ANDREW BOSS

    Trumpet in Bb 1   h=80

f

   

Trumpet in Bb 2

f

  

Trumpet in Bb 3

f

  

Horn in F 1

    f   

Trombone 1

f

   

Trombone 2

f

Euphonium

Tuba





   

   

 

      



  

  f 

 











          



  

 

     

           

   

      

f

 

   

                 

     f    

Bass Trombone





f

Horn in F 4

   

     

     f    

Horn in F 3

rit.     



f

Horn in F 2

 

        

   

 

         



  

     

Copyright © 2016 by Andrew Boss. All Rights Reserved

 

 

 

                

    

 

  

          

 

  Tpt. 1 







6

sfp

Tpt. 2

Tpt. 3



sfp







sfp

Hn. 1

Hn. 2



sfp

Hn. 3



 



 



sfp

Hn. 4

sfp

Tbn. 1





sfp

Tbn. 2

B. Tbn.

  

sfp



sfp

Euph.

 

sfp Tba.

  

sfp

 f



    



































 











 







f



f

 

sfp

 f

 

3

A tempo



f

 f



f



f



f



  mf



mf



f





f

mf



f

  

     mf

pointed



mf

pointed



mf

          

mf



 



 

       

 



             





            













 



   

pointed

mf

4

  Tpt. 1  



  

 





Tpt. 3

 



Hn. 1

 

11

Tpt. 2

Hn. 2

Hn. 3

Hn. 4

Tbn. 1

 



 



 



  



  



mp

B. Tbn.

Euph.

 



  



mp

Tba.

  p



mp

Tbn. 2

p

    mp

   

   



    

   

    





 





 







      



      

          p

 

p



p

      







p

  

   p  

   





   

(open)

mf

(open)

 



     (open)

mf





       





      



mp

mp

   



  





     

 





     mp

 

mp

   16

Tpt. 1

5

A

     

f

Tpt. 2

 



f

Tpt. 3

  

  f

Hn. 1

Hn. 2

   



 

Tbn. 1

Tbn. 2

B. Tbn.

Euph.

   





      mf

Tba.

f

      mf

f

(open)



mf

  

    



    

f

  

  









    



  





mf

Hn. 4







mf

Hn. 3

     

     



  

  

   



  

 







  





  









   

    





   

   

     



  

  













   











   

f

  

6

  Tpt. 1  20

mp

mp

 

Tpt. 3

mp

Hn. 1

    

  

        

cresc.

 

Tpt. 2

cresc.

      

cresc.

   



   



      



p

Hn. 3

Hn. 4

Tbn. 1

Euph.









 

mp

   









mp



    

mp cresc.



  







p



  

 





  

 

 



 



  

 

    



cresc.



p

Tba.





 

B. Tbn.







Tbn. 2

 

 

mp

      



mp





 

   





 

  

      



 

  





p

Hn. 2

  

    

 mp





 

cresc.





  

  Tpt. 1  24



Tpt. 2

 

 

Tpt. 3



Hn. 1

Hn. 2

Hn. 3





p

 



  

      p

Tbn. 1

     

Tbn. 2

 

B. Tbn.

mp

 

Euph.

Tba.





     f

sfz

  

mp sub

f

                         mp sub f                       mf f         

    

      

 

Hn. 4

 

   

B                          

  

f

  







    





  



   





 

            

   



          mp sub

   



   

f

 

f

f



 





  





   

mf

f

f

f

                  mp mf f                    mf f

7

8

28            Tpt. 1  

        

  

   

      

            

  

          

         

Tpt. 2

Tpt. 3

        

Hn. 1

Hn. 2

Hn. 3

Tbn. 1

 

    

 

 

  

        

                       pointed

      

                  

  

  

     

 

           

 

        

pointed



         

B. Tbn.

Euph.



 

      

   



        

Tbn. 2



   

    

pointed

pointed

    

Hn. 4

Tba.

  

                   

        

pointed

   

      

                    

 

 

pointed

  

   



        



Tpt. 2

  



          pp





       

Tpt. 3

  







        pp

33

Tpt. 1

Hn. 1

pp



Hn. 4

Tbn. 1

Tbn. 2

B. Tbn.

Euph.







       









  



  









  













  

   





pp

  

       

pp





pp

         pp            

       

         pp sub

Tba.





pp sub

Hn. 3



         pp sub

Hn. 2

9

C

    

            pp





      pp



 

  

  





    









 

dolce

p





  Tpt. 1        





 

  





       

 









10

38

Tpt. 2

        

Tpt. 3









Hn. 1

Hn. 2

Hn. 3









Hn. 4

Tbn. 1

Tbn. 2

Euph.





dolce p

      

  





 



p







     pp     











 

         

      

 

          

     



B. Tbn.

Tba.





dolce





 

 





        

   













   







          







     

 

 

 







 

 

    

 

   

 





   43

Tpt. 1













11











cresc

Tpt. 2

 



 

     



cresc

Tpt. 3

 

Hn. 1

cresc







cresc



        







        







 

Hn. 2











Hn. 3











Hn. 4











     

Tbn. 1



   



     



     



    



    

cresc

    

Tbn. 2



cresc



B. Tbn.



 

Euph.

   



 





 





 



cresc

Tba.



 



cresc



















 

     Tpt. 1  

12

46

Tpt. 2

Tpt. 3

Hn. 1

  

D        f

       

         



  

         f

  

 

   

f

    



  

   



  

 

   

   

f

(open)

Hn. 2

n

f

(open)

Hn. 3

n

n

Tbn. 1

Tbn. 2

B. Tbn.

Euph.

Tba.

  

  

  

  

         

  

   



    

  

       

        

  

  

f

    

 



   f

   f



 







f

(open)

Hn. 4

       



   

    

  

    

 

     













  







  

f

  

        

49

Tpt. 1



Tpt. 2

    

Tpt. 3

    

 

Hn. 1

Hn. 2

Hn. 3



   

 

    

Tbn. 1

 

Tbn. 2



B. Tbn.



Euph.





 

    

 

p

   

  

cresc.

  

    



    





 

p

cresc.

  









cresc.































p



cresc.

        

       

    

p

p

    



Hn. 4

Tba.

  

13

p

p

   

   

    



     

cresc.

cresc.

cresc.



p cresc.





  

 p

    

p cresc.

cresc.

  

     







p

  

    

cresc.

    p cresc.





  

       

 

53   Tpt. 1 

14

p sub



          

                 

Tpt. 2

 

Tpt. 3

Hn. 2

Hn. 3



 



 



 

Hn. 4

Tbn. 2

 

B. Tbn.

 

Euph.



 



   

 

p sub

 

n

  

mf



 

 

   

n

   

   

  



           

          

   

   

       

          

n



 

Tbn. 1

p sub

    

 

Hn. 1

Tba.

   

n

mf





pp

 

  n

   

mf

 

n



 

mf

n

      

mf

 

n

  

mf

  







 pp



  n

   

mf

 

n

mp

sfp

(open)



sfp

(open)      

mf

 

sfp

 (open)  

mf

sfp





  



 

 (open)  



                sfp   f

      



pp









f

sfp

   Tpt. 1  57

          

       

Tpt. 2

mp

          

           

Tpt. 3

mp

Hn. 1

Hn. 2

Hn. 3

Hn. 4

Tbn. 1

Tbn. 2



mf





 





 







   

   



f

ff

  



f

ff

  



  



  



f

ff

f

   



  

 



ff

              

 





f





ff

      

pp

   

  

f





 





ff

f

  

f



 

ff



  ff



ff



f

ff

f

ff

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

Euph.

Tba.

mf

f

 



B. Tbn.

           

E  



f

 

  

ff

15

62    Tpt. 1 

16



Tpt. 2

Tpt. 3

Hn. 1

Hn. 2

Hn. 3



 





 





 

B. Tbn.

 

Euph.







 

  

   

 

Tbn. 2





  

Tbn. 1





  

 

Hn. 4

Tba.





 



  sfp

   sfp

   sfp

   sfp

 

   



    



                     ff

mp

f

ff

mp

f

                      

    ff

    ff

             mf





 





  

 

  

  



  

    



sfp

sfp

     sfp



sfp

ff



ff

    ff



  

    

 

  

 

 

sfp

sfp

   sfp

ff



 

       f

 

 

ff

   f

          

sfp



ff

  

f

f

  

 

f

mp



mf

 

f





  



    f   

f

              ff mp mf f                   mf f ff

                    Tpt. 1    68

          

Tpt. 2

        

Hn. 1

Hn. 2

Hn. 3

Tbn. 1

B. Tbn.

       

 

 



 

    

  

 



pointed



 

                        pointed

 



 

ff

p

 

ff

p

       

p

ff

ff

  

         

  

 

   

                              

  

p

 

     ff

    

p

ff

 

 

      

 

  

     ff    

p

ff

pointed



 

Euph.

ff

 

pointed



p

 

  

        

Tbn. 2

p

     

 

        

 

ff



f

       

  

Hn. 4

p



pointed



17

        

             

Tpt. 3

Tba.

f

        

        

           pointed

   

p

  p

  p

 

 

ff



  ff   

     Tpt. 1 



   





      



    

18

73

Tpt. 2

Tpt. 3

Hn. 2

Hn. 3

Hn. 4

Tbn. 1

Tbn. 2





 

 





 

 





    



  

Euph.





           

     

B. Tbn.

Tba.

 



Hn. 1



  

   p

 

p

   p

     



  



p sub



p sub

      

q=100 molto rit.



p

ff marc

  

     

   

       

p

p

ff marc

sfp

ff marc

sfp

ff marc

sfp





   





   

   p              p

ff marc

 

(open)

 

ff marc

   











 



   

ff marc

 

ff marc

ff marc

   



 

 

ff marc









   

sfp

 

sfp

  ff marc sfp       





sfp

   ff marc

sfp

 

sfp

 

sfp

 

sfp

 

sfp