• 1 Vote(s) - 5 Average
• 1
• 2
• 3
• 4
• 5
 Bundle equations for bases > 2 tommy1729 Ultimate Fellow Posts: 1,421 Threads: 346 Joined: Feb 2009 04/18/2015, 12:24 PM Currently im considering bases > 2. I just write exp ignoring the base in notation. A bundle is a partition of a subset of the complex plane by continu functions that can be ordered. Consider the bundle ; Exp^[y](x) for real x and 0 < y < 1 d/dx exp^[y](x) > 0 d^2/d^2x exp^[y](x) > 0 Exp^[y](x) is real-analytic in x. This bundle is not Unique by those conditions. The question is , is it Unique by adding ; Exp^[1/2](- oo ) = c d/dx exp^[y](1-x) = 1 for 0 < x < 1/2. ?? Existance and uniqueness questions as usual. Regards Tommy1729 « Next Oldest | Next Newest »

 Messages In This Thread Bundle equations for bases > 2 - by tommy1729 - 04/18/2015, 12:24 PM

 Possibly Related Threads... Thread Author Replies Views Last Post Arbitrary Order Transfer Equations JmsNxn 0 205 03/16/2021, 08:45 PM Last Post: JmsNxn New Quantum Algorithms (Carleman linearization) Finally Crack Nonlinear Equations Daniel 2 698 01/10/2021, 12:33 AM Last Post: marraco Moving between Abel's and Schroeder's Functional Equations Daniel 1 2,249 01/16/2020, 10:08 PM Last Post: sheldonison Taylor polynomial. System of equations for the coefficients. marraco 17 25,682 08/23/2016, 11:25 AM Last Post: Gottfried Totient equations tommy1729 0 2,895 05/08/2015, 11:20 PM Last Post: tommy1729 Why bases 0 eta JmsNxn 1 4,475 04/08/2015, 09:18 PM Last Post: marraco Grzegorczyk hierarchy vs Iterated differential equations? MphLee 0 3,093 01/03/2015, 11:02 PM Last Post: MphLee A system of functional equations for slog(x) ? tommy1729 3 7,116 07/28/2014, 09:16 PM Last Post: tommy1729 partial invariant equations ? tommy1729 0 2,869 03/16/2013, 12:32 AM Last Post: tommy1729

Users browsing this thread: 1 Guest(s)