C. Biasi, S. M. S. Godoy. Generalized Homogeneous Functions and the Two-Body Problem[J]. Applied Mathematics and Mechanics, 2005, 26(2): 155-162.
	
		
			Citation: 
			 
			 
													C. Biasi, S. M. S. Godoy. Generalized Homogeneous Functions and the Two-Body Problem[J]. Applied Mathematics and Mechanics, 2005, 26(2): 155-162. 								 
				
			 
		 
	
 
	
		C. Biasi, S. M. S. Godoy. Generalized Homogeneous Functions and the Two-Body Problem[J]. Applied Mathematics and Mechanics, 2005, 26(2): 155-162.
	
		
			Citation: 
			 
			 
													C. Biasi, S. M. S. Godoy. Generalized Homogeneous Functions and the Two-Body Problem[J]. Applied Mathematics and Mechanics, 2005, 26(2): 155-162. 								 
				 
		 
	
  
			
				
					
						
Generalized Homogeneous Functions and the Two-Body Problem 
					
					
						 
					
					
						
						  
									
										Departamento de Matemûtica, Instituto de Ciéncias Matemûticase de Computaño, Universidade de Sño Paulo-Campus de Sño Carlos, Caixa Postal-668, 13560-970 Sño Carlos-SP, Bracil
 
							 
					
                        
		    		
						
							
							
							Received Date:  2002-11-30 
									 
								Publish Date: 
											2005-02-15 
									
	                     
	                  
                 
             
            
            	
                
                 
				
                    Abstract 
                        
                            A generalization of the homogeneous function concept is studied.An application is done with a solution of the two-body problem.
                    
                     
                
                 
                
               	
	                
	                     
	                 
                
                
				
	                    References 
	                    
	
		
				[1] 
				
					Herrick C.On the computation of nearly parabolic two-body orbits[J].Astronom J,1960,65(6):386—388.
 doi:  10.1086/108276   
					
					 
			 
		
				[2] 
				
					Stoker J J.Differential Geometry,Pure and Applied Mathematics[M].Wiley-Interscience,1969.
					
					 
			 
		
  
                
                 
				
				
                     
                
				
				
				
						 
				
                 
		
		
		
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