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sλ(x1,…,xn)=T∈SSYTn(λ)∑x1wt(T)1⋯xnwt(T)n.
sλ(x1,…,xn)=T∈SSYTn(λ)∑x1wt(T)1⋯xnwt(T)n.
s(3,1)(x1,x2,x3)
s(3,1)(x1,x2,x3)
mi(w,r)=wt(w1w2⋯wr)i−wt(w1w2⋯wr)i+1,mi(w)=rmax(mi(w,r)).
mi(w,r)=wt(w1w2⋯wr)i−wt(w1w2⋯wr)i+1,mi(w)=rmax(mi(w,r)).
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F_{i}^{-d}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}\cdots{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}^{-1}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}\cdots{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}^{r}x.
F_{i}^{-d}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}\cdots{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}^{-1}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}x{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}\cdots{\color[rgb]{0,0,1}\stackrel{{\scriptstyle i}}{{\rightarrow}}}F_{i}^{r}x.
\begin{array}[]{rclcrcl}\Delta_{i}\delta_{j}(x)&=&\delta_{j}(x)-\delta_{j}(E_{i}x),&&\nabla_{i}\delta_{j}(x)&=&\delta_{j}(F_{i}x)-\delta_{j}(x),\\
\Delta_{i}\varepsilon_{j}(x)&=&\varepsilon_{j}(E_{i}x)-\varepsilon_{j}(x),&&\nabla_{i}\varepsilon_{j}(x)&=&\varepsilon_{j}(x)-\varepsilon_{j}(F_{i}x).\end{array}
\begin{array}[]{rclcrcl}\Delta_{i}\delta_{j}(x)&=&\delta_{j}(x)-\delta_{j}(E_{i}x),&&\nabla_{i}\delta_{j}(x)&=&\delta_{j}(F_{i}x)-\delta_{j}(x),\\
\Delta_{i}\varepsilon_{j}(x)&=&\varepsilon_{j}(E_{i}x)-\varepsilon_{j}(x),&&\nabla_{i}\varepsilon_{j}(x)&=&\varepsilon_{j}(x)-\varepsilon_{j}(F_{i}x).\end{array}
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Pγ(x1,…,xn)=T∈SSHT(γ)∑x1wt(T)1⋯xnwt(T)n,
Pγ(x1,…,xn)=T∈SSHT(γ)∑x1wt(T)1⋯xnwt(T)n,
P(3,1)(x1,x2,x3)
P(3,1)(x1,x2,x3)
Pγ(x1,…,xn)=λ∑gγ,λsλ(x1,…,xn)
Pγ(x1,…,xn)=λ∑gγ,λsλ(x1,…,xn)
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Pγ(x1,…,xn)=T∈Yam(γ)∑swt(T)(x1,…,xn).
Pγ(x1,…,xn)=T∈Yam(γ)∑swt(T)(x1,…,xn).
P(3,1)(x1,x2,x3)=s(3,1)(x1,x2,x3)+s(2,2)(x1,x2,x3)+s(2,1,1)(x1,x2,x3).
P(3,1)(x1,x2,x3)=s(3,1)(x1,x2,x3)+s(2,2)(x1,x2,x3)+s(2,1,1)(x1,x2,x3).
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Pγ(x1,…,xn)Pδ(x1,…,xn)=ε∑fγ,δεPε(x1,…,xn),
Pγ(x1,…,xn)Pδ(x1,…,xn)=ε∑fγ,δεPε(x1,…,xn),
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rect:SSHT(γ)→∼T∈Yam(γ)⨆SSYT(wt(T)).
rect:SSHT(γ)→∼T∈Yam(γ)⨆SSYT(wt(T)).