Typst Sample Article (two column layout)

example-002.typ

// format the paper
#set page(
  paper: "us-letter",
  margin: (x: 1in, y: 1in),
  numbering: "1/1",
  header: [
    #grid(columns: (1fr, 1fr, 1fr),
    align(left)[BamDone Exmaple-002.typ],
    align(center)[Center],
    align(right)[Right]
    )
  ]
)

// format the text
#set par(
  justify: true
)

#set text(
  font: "New Computer Modern Math",
  size: 10pt
)

// equation formatting
#set math.equation(numbering: "(1)", supplement: [Equation])

// format tables
#show figure.where(
  kind: table
): set figure.caption(position: top)

#align(center, text(24pt)[#smallcaps("This is an Amazing Title")]
)

// author list
#grid(columns: (1fr, 1fr, 1fr),
fill: none,
column-gutter: 2pt,
align(center)[Author 1\
Org 1\
Addr 1],
align(center)[Author 2\
Org 2\
Addr 2],
align(center)[Author 3\
Org 3\
Addr 3]
)
#v(-1em)
#grid(columns: (2cm, 1fr, 1fr, 2cm),
fill: none,
column-gutter: 2pt,
[],
align(center)[Author 4\
Org 4\
Addr 4],
align(center)[Author 5\
Org 5\
Addr 5],
[]
)

// abstract
#grid(columns: (1cm, 1fr, 1cm),
  fill: none,
  column-gutter: 2pt,
  [],[*Abstract*: #lorem(40)],[]
)

// Make the document 2-column page format
#show: rest => columns(2, rest)

= Introduction
#lorem(90)

= Outline
+ Introduction
  - Prior art 
  - What's new?
+ Methods
+ #text(fill: blue)[Results]
+ Conclusions

= Figures

The typst logo is seen in @fig-typstLogo.

#figure(caption: [This is a typst logo],
  image("typst_logo.jpeg", width: 20%)
)<fig-typstLogo>

= Tables
#lorem(30)

The results are shown in @tab-exampleTable.

#figure(caption: [An Exmaple Table], kind: table,
  table(columns: 3, stroke: none,
  [*Column A*], [*Column 2*], [*Column III*],
  table.hline(start: 0, stroke: 1pt),
  [#lorem(3)], [#lorem(3)], [#image("typst_logo.jpeg", width: 1cm)],
  [#lorem(3)], [$alpha$], [#lorem(5)],
  [#lorem(3)], [#lorem(3)], [#lorem(3)],
  )
)<tab-exampleTable>

= Equations
#lorem(30)

An inline equation is one as we see here: $f(x)=sin(x)$
#lorem(10) $g(x) = cos(x)$. #lorem(20)

An out of line equation can be seen below:

$
  f(x) = sin(x)
$<eq-sin>

$
  g(x) = e^(3x)
$<eq-exponent>

$
  h(x) = integral_0^1 tan(x) upright(d)x
$<eq-integral>

$
  delta = sqrt(x^2 + y^2)
$<eq-distance>

The first formulation is seen in @eq-sin.  The second formulation is seen in @eq-exponent.

= Prior Art
#lorem(30)

The first paper was @段刚山2009柯西不等式的推广.  The second book is @pearson1905problem.
#bibliography("refs.bib", style: "american-psychological-association")

refs.bib

@article{段刚山2009柯西不等式的推广,
  title={柯西不等式的推广},
  author={段刚山},
  journal={中学数学研究 (华南师范大学): 上半月},
  number={1},
  pages={40--41},
  year={2009}
}
@article{pearson1905problem,
  title={The problem of the random walk},
  author={Pearson, Karl},
  journal={Nature},
  volume={72},
  number={1867},
  pages={342--342},
  year={1905},
  publisher={Nature Publishing Group UK London}
}