- #1
H Psi equal E Psi
- 11
- 0
Hi everyone!
I'm having trouble with the following exercise:
Let ##\mathrm {Aff}(ℝ)## be the vector space of the affine maps from ##ℝ## to ##ℝ##:
$$φ_{a,b}:ℝ→ℝ$$ $$x→a x + b$$
Find the contravariant and and covariant coordinate of the map:
$$φ_{1,1}:ℝ→ℝ$$ $$x→x + 1$$ with respect to the bases ##\mathcal{B}:= \left\lbrace 2x,1 \right\rbrace ##
Thank you for your help!
##\mathrm{H}Ψ=\mathrm{E}Ψ##
I'm having trouble with the following exercise:
Let ##\mathrm {Aff}(ℝ)## be the vector space of the affine maps from ##ℝ## to ##ℝ##:
$$φ_{a,b}:ℝ→ℝ$$ $$x→a x + b$$
Find the contravariant and and covariant coordinate of the map:
$$φ_{1,1}:ℝ→ℝ$$ $$x→x + 1$$ with respect to the bases ##\mathcal{B}:= \left\lbrace 2x,1 \right\rbrace ##
Thank you for your help!
##\mathrm{H}Ψ=\mathrm{E}Ψ##
Last edited: