In-Flight 787

Page 1

E RM AN C

In-Flight 787

TO

BE

US

ED

FO

R

PE

RF O

A Fanfare for Brass Ensemble

-N

OT

ANDREW BOSS 2016

PE RU

SA

L

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

E

A Fanfare for Brass Ensemble

   f

Horn in F 1

     f    

Horn in F 3

   

f

Trombone 1

f

   

-N

Trombone 2

f



L

     f    

PE RU

SA

Bass Trombone

Euphonium

Tuba

BE

  

  f 

 





          

 



 

     

           

   

      

f

 

 

      

OT

  

 

 

TO

    f

Horn in F 4



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

f

Horn in F 2



 

  

   

R

Trumpet in Bb 3



PE

f

   

     

FO

Trumpet in Bb 2

rit.     



ED

   

US

f

 

        

RF O

    Trumpet in Bb 1   h=80

RM AN C

ANDREW BOSS

   

 

         



  

     

Copyright © 2016 by Andrew Boss. All Rights Reserved

 

 

 

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

    

 

  

          

 




sfp

Hn. 2

sfp



 



 



sfp

Hn. 3

sfp

Hn. 4



sfp

Tbn. 1



-N

sfp



SA

B. Tbn.

 

L

Tbn. 2

sfp

PE RU

 

Euph.

sfp

Tba.

  

sfp

 

f

  



 

f

f

f

OT

sfp

f

f

 

BE

Hn. 1



f

 

mf



mf

f



f

mf

f

  

     mf

 







pointed



mf



pointed



mf



 

 

       

 

          

 

            

mf



            

E

RM AN C



RF O

 

f

PE

sfp



TO

Tpt. 3

R



Tpt. 2

f

FO

sfp

ED



3

A tempo

US

  Tpt. 1  6





 

   

pointed

mf


Tpt. 3

 

Hn. 1

 

Hn. 4

Tbn. 1

 

 

  



  

  

PE RU Euph.

Tba.

mp

    mp

      

      

      

OT

-N

 

SA

B. Tbn.

L

mp

  p

 

p

p

mp

Tbn. 2

      

ED

 

    

p

  

US

Hn. 3

 

   

BE

Hn. 2

  p

   p  

   

E

p

    

RM AN C

   

 

 

RF O

 

Tpt. 2

   

PE

  

R

11

FO

  Tpt. 1  

TO

4

   

(open)

mf

(open)

 

     (open)

mf

       

      

mp

mp

   

  

     

 

     mp

 

mp


  

  

Hn. 1

Hn. 2

    

Hn. 3

 

mf

 

 

   

PE RU Euph.

mf

Tba.

      mf

  

f

(open)

TO

  

OT

SA

B. Tbn.

f

-N

Tbn. 2

  

 

L

Tbn. 1

 f

mf

    

   

  

  

   

    



   

   

     

  

  



   

   

f

  

  

    

     

  

mf

Hn. 4

    

R

f

FO

 

RF O

f

Tpt. 3

     

PE

 

ED

Tpt. 2

  

E

f

  

RM AN C

     

US

Tpt. 1

5

A

BE

16


mp

Hn. 1

cresc.

      

cresc.

   

   

mp

p

 

Tbn. 1

mp

-N

 

SA

L

 

B. Tbn.

mp

   

PE RU Euph.

p

Tba.

 

Tbn. 2

US

Hn. 4

mp

BE

Hn. 3

  

TO

p

OT

Hn. 2

mp cresc.

  



E

p

  

  

 



  

 

 



 

   

 



 mp



 

cresc.

 

    

cresc.

 

 

      

      

      

  

RM AN C

 

        

  

RF O

mp

Tpt. 3

  

cresc.

 

Tpt. 2

    

PE

mp

  

    

R

20

FO

  Tpt. 1 

ED

6


Hn. 3

p

 

 

Hn. 4

     

OT

Tbn. 1

SA

B. Tbn.

L

 

-N

     

Tbn. 2

PE RU

 

Euph.

Tba.



mp

     f

sfz

    

TO

p

       

E

RM AN C f

  

    

  

   

 

R

FO

 

  

ED

Hn. 2

      



f

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

    

US

Hn. 1

mp sub

RF O

 

Tpt. 3

 

  

BE

Tpt. 2

 

   

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

PE

  

  Tpt. 1  24

   

          mp sub

   

   

f

 

f

f



 



  



   

mf

f

f

f

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

7


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

        

  

   

      

            

  

          

Hn. 3

pointed

    

Hn. 4

Tbn. 1

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

-N

OT

        

Tbn. 2

         

PE RU

SA

B. Tbn.

Euph.

Tba.



 

  

    

        

 

      

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

  

     

 

           

 

  

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

        

RM AN C

 

PE

        

   

    

R

      

pointed

BE

Hn. 2

 

TO

Hn. 1

   

pointed

FO

        

ED

Tpt. 3

US

Tpt. 2

RF O

         

E

  

L

8

pointed

   

      

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

 

 

pointed

  


   

        

Tpt. 2

  

          pp

       

Tpt. 3

  

        pp

       

pp sub

Hn. 2

pp sub

Tbn. 2

  



Tba.

pp

pp sub

   

  

E

RM AN C

       

pp

pp

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

       

        

PE RU Euph.

BE

TO

SA

B. Tbn.

  

OT

Tbn. 1

-N

Hn. 4

  

L

Hn. 3

RF O

FO

        

PE

ED

Hn. 1

pp

US

Tpt. 1

9

C

R

33

    

            pp

      pp



 

  

  

    



 

dolce

p


Hn. 3

 

          

     

OT

TO

 

 

 



        

   





   

 

 

 

SA

Tba.

     pp     

      

PE RU Euph.

         

B. Tbn.



      

  



p

-N

Tbn. 2

L

Tbn. 1

dolce

Hn. 4

FO

US

Hn. 2

 

BE

Hn. 1

       

RM AN C

RF O

Tpt. 3

p

PE

        

  

R

Tpt. 2

 

dolce

ED

38

E

  Tpt. 1        

10

         

     

 

 

 

    

 

   

 








cresc

     

       

cresc

 

Hn. 1



cresc

Hn. 4

     

Tbn. 1

cresc

SA

PE RU

 

Euph.

OT

L

B. Tbn.

-N

    



       



 

cresc







     

     

    

    

 



 

 

cresc

Tba.



 





 



cresc

Tbn. 2

       

FO

Hn. 3



US

BE

TO

Hn. 2



RF O

 



cresc

Tpt. 3



PE



R

 

ED

Tpt. 2

E

Tpt. 1

11

RM AN C

   43



 


       

         

  

         f

  

 

   

f

     f

  

   

  

 

Hn. 2

n

f

ED

(open)

Hn. 3

US

n

   

         

PE RU Euph.

Tba.

  

OT

  

SA

B. Tbn.

  

-N

Tbn. 2

  

L

Tbn. 1

  

TO

n

BE

(open)

Hn. 4

R

(open)

  

       

  

  

  

  

   

    

    f

 

   f

   f



f

    

  

RF O

Hn. 1

f

PE

Tpt. 3

       

FO

Tpt. 2

  

D       

E

46

RM AN C

     Tpt. 1  

12

   

    

  

    

 

     





  



  

f


   

SA

B. Tbn.

PE RU

Euph.

  

  

p

p

   

   

    



   

OT

Tbn. 2

 

-N

 

p

    

Tbn. 1



 

    

p

cresc.

E

    

 

cresc.

cresc.

FO

cresc.

ED

    

Hn. 4

US

Hn. 3

  

p

TO

Hn. 2

Tba.

      

   

 

Hn. 1

p

  

  

        

RF O

    

Tpt. 3

 

cresc.

R

  

    

p

BE

Tpt. 2

13

RM AN C

        

L

Tpt. 1

PE

   49

cresc.

cresc.

p cresc.

  

 p

    

p cresc.

cresc.

  

     

p

  

    

cresc.

    p cresc.



  

       

 


 

 

Hn. 4

PE RU

 

Euph.

 

 

   

n

TO

SA

B. Tbn.

n

-N



   

L

 

n

 

   

   

Tbn. 2

 

Tbn. 1

 

mf

pp

 

n

   

mf

 

n

RF O

PE

 

mf

 

 

mf

FO

   

  

ED

Hn. 3

 

 

p sub

n

OT

Hn. 2

          

US

 

Hn. 1

   

          

BE

 

Tpt. 3

           

p sub

    

       

E

RM AN C

p sub

          

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

Tpt. 2

Tba.

   

R

53   Tpt. 1 

14

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. 3

mp

Tbn. 1

Tbn. 2

   

  

 

SA

B. Tbn.

   

    

pp

   

PE RU 

ff

ff

  



f

ff

  



  



  



f

 

ff

f

ff

f

  

f



f

  

f

 

ff

  ff



ff



f

ff

f

ff

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

Euph.

Tba.

FO

ED

 

mf

US

f

              

BE

 



      

mf

TO

Hn. 4

OT

Hn. 3

 

-N

Hn. 2

L

Hn. 1

 

ff

RF O

Tpt. 2

f

PE

       

E

mp

           

E  

RM AN C

          

R

   Tpt. 1  57

f

 

  

ff

15


 





 







SA

B. Tbn.

PE RU

 

Euph.





L

 





-N

 

Tbn. 2

Tba.



  

Tbn. 1

   

 



sfp

    ff

  

  

    

FO

sfp

  sfp



sfp

             mf

R

  

  

f

ff

  

sfp

   

ff

    ff

    

 

  

 

 

sfp

   sfp

  

 

ff

ff

  

 

       f

   sfp

f

f

 

 



f

          

sfp

 

ff

  

f

ff

  

 

E

mp

   

sfp

 

Hn. 4

  



ff

f

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

sfp

 

mp

RM AN C



ff

RF O

   

sfp

ED

Hn. 3



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

  



  

  

 

US

Hn. 2





TO

Hn. 1





OT

Tpt. 3





BE

Tpt. 2



PE

62    Tpt. 1 

16

mp

mf

 

f



  

    f   

f

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


          

 

 

 

       

 

 



 

    

  

Hn. 4

 

Tbn. 1

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

OT

-N



PE RU

 

Euph.

Tba.

RF O

PE  

p

ff

ff

p

 

ff

p

       

p

ff

ff

  

 

   

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

        

p

         

  

p

 

     ff

    

p

ff

 

 

      

 

  

     ff    

p

ff

pointed

SA

B. Tbn.

 

 

  

L

 



        

Tbn. 2

R

pointed

  

FO

        

  

US

Hn. 3

       

pointed

BE

Hn. 2

pointed

TO

Hn. 1

     

f

        

ff



             

Tpt. 3

p

        

ED

Tpt. 2

17

E

f

        

RM AN C

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

           pointed

   

p

  p

  p

 

 

ff

  ff   


   

      

    

 

 

Hn. 4

    

-N

Tbn. 2

L

     

SA

B. Tbn.

PE RU

  

Euph.

Tba.

OT

Tbn. 1

           

  

 

p

 

p

   p

     

  

p sub



p sub

 

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

ED

Hn. 3

p

TO

Hn. 2

       

ff marc

RF O

 

 

p

   

p

PE

sfp

ff marc

sfp

        ff marc

 

(open)

 

ff marc

 

   

ff marc

 

ff marc

ff marc

 

 

ff marc



   

sfp

 

sfp

  ff marc sfp       

   

  

sfp

ff marc

sfp

     

R

ff marc

  

FO

 

Hn. 1

US

Tpt. 3

BE

Tpt. 2

      

q=100 molto rit.

E

73

RM AN C

     Tpt. 1 

18

   ff marc

sfp

 

sfp

 

sfp

 

sfp

 

sfp


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