DLMF:2.5.E17 (Q793): Difference between revisions

Latest revision as of 17:04, 1 January 2020

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Language	Label	Description	Also known as
English	DLMF:2.5.E17	No description defined

Statements

Defining formula

{\displaystyle{\displaystyle f(t)\sim\sum_{s=0}^{\infty}a_{s}t^{\alpha_{s}},}}

0 references

DLMF id

DLMF:2.5.E17

0 references

constraint

{\displaystyle{\displaystyle t\to 0+}}

0 references

Symbols used

Q10931

Defining formula

{\displaystyle{\displaystyle\sim}}

xml-id

C2.S1.SS3.p1.m11adec

0 references

Q11003

Defining formula

{\displaystyle{\displaystyle f(x)}}

xml-id

C2.S5.XMD14.m1dec

0 references

Q11004

Defining formula

{\displaystyle{\displaystyle a_{s}}}

xml-id

C2.S5.XMD15.m1dec

0 references

@@ Property / Symbols used @@
+Q10931
@@ Property / Symbols used: Q10931 / rank @@
+Normal rank
@@ Property / Symbols used: Q10931 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle\sim}}$ 
\asympexp
@@ Property / Symbols used: Q10931 / qualifier @@
+xml-id: C2.S1.SS3.p1.m11adec
@@ Property / Symbols used @@
+Q11003
@@ Property / Symbols used: Q11003 / rank @@
+Normal rank
@@ Property / Symbols used: Q11003 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle f(x)}}$ 
f(x)
@@ Property / Symbols used: Q11003 / qualifier @@
+xml-id: C2.S5.XMD14.m1dec
@@ Property / Symbols used @@
+Q11004
@@ Property / Symbols used: Q11004 / rank @@
+Normal rank
@@ Property / Symbols used: Q11004 / qualifier @@
+Defining formula:  ${\displaystyle{\displaystyle a_{s}}}$ 
a_{s}
@@ Property / Symbols used: Q11004 / qualifier @@
+xml-id: C2.S5.XMD15.m1dec

DLMF:2.5.E17 (Q793): Difference between revisions

${\displaystyle{\displaystyle\sim}}$

${\displaystyle{\displaystyle f(x)}}$

${\displaystyle{\displaystyle a_{s}}}$

Latest revision as of 17:04, 1 January 2020

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DLMF:2.5.E17 (Q793): Difference between revisions

∼ asymptotic-expansion {\displaystyle{\displaystyle\sim}}

f ⁢ ( x ) 𝑓 𝑥 {\displaystyle{\displaystyle f(x)}}

a s subscript 𝑎 𝑠 {\displaystyle{\displaystyle a_{s}}}

Latest revision as of 17:04, 1 January 2020

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${\displaystyle{\displaystyle\sim}}$

${\displaystyle{\displaystyle f(x)}}$

${\displaystyle{\displaystyle a_{s}}}$