MATH082
Across
- 3. - Systems that are highly sensitive to initial conditions
- 6. - Can be used to study scattering of light in Astrophysics
- 10. - Involves forcing term and linear DEs
- 15. - mu(x)
- 16. - P^(-1)AP = D
- 17. - Authors of the textbook
- 18. - The solution to Schrödinger equation for a particle
- 19. - Tells you the evolution of a linear time varying system over time t
- 23. - Approximations for IVPs
- 27. - Ax=lambda*x
- 28. - Horses
- 30. - A type of differential equation that involves derivatives with respect to two or more independent variables
- 33. - The second son of Adam and Eve
- 34. - MATH082...
- 36. - F=-kx
- 37. - The highest dimension
- 39. - the derivatives of the variables are not linearly dependent on the variables
- 40. - Add the diagonals
- 41. - petrol
- 42. - Where the DE is equal to 0
- 44. - Energy is constant over time in a system
- 46. - y’=g(y)f(x)
- 48. - 1989
- 49. - columns are linearly independently solutions of a system of linear DEs
- 50. - m(d^2x/dt^2) + b (dx/dt) + kx = 0
Down
- 1. - Visual for a system of ODE
- 2. - MATH181
- 4. - x’’ + w^2x =0 from Physics 24
- 5. - Guessing for 2nd order non-homogeneous DE
- 7. - lambda
- 8. - Explores the existence of periodic orbits in systems
- 9. - e^(lambda)t
- 11. - Line:Dot, 1:1
- 12. - Plug and chug with Wronskian
- 13. (Model) - Susceptible, Infected, Recovered
- 14. - I don’t know the value of all variables at time t
- 20. - m (d^2x/dt^2) + kx = 0
- 21. - Shows linear independence in a set of DE solutions
- 22. - stable equilibrium point
- 24. - Say t=t0, I know the value of the other variables
- 25. - DE that doesn’t explicitly contain the independent variable
- 26. - complex eigenvalues
- 29. - Vroom
- 31. - real unequal eigenvalues
- 32. - The state of being
- 35. - 10 Properties
- 38. - A type of differential equation that involves derivatives with respect to a single independent variable
- 43. - Given a system, all of the possible configurations it can occupy
- 45. - The last letter of the Greek alphabet
- 47. - When two waves of nearby frequencies overlap